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https://en.wikipedia.org/wiki/G%C3%A5rding%20domain | In mathematics, a Gårding domain is a concept in the representation theory of topological groups. The concept is named after the mathematician Lars Gårding.
Let G be a topological group and let U be a strongly continuous unitary representation of G in a separable Hilbert space H. Denote by g the family of all one-para... |
https://en.wikipedia.org/wiki/Tensor-hom%20adjunction | In mathematics, the tensor-hom adjunction is that the tensor product and hom-functor form an adjoint pair:
This is made more precise below. The order of terms in the phrase "tensor-hom adjunction" reflects their relationship: tensor is the left adjoint, while hom is the right adjoint.
General statement
Say R and S... |
https://en.wikipedia.org/wiki/Raising%20and%20lowering%20indices | In mathematics and mathematical physics, raising and lowering indices are operations on tensors which change their type. Raising and lowering indices are a form of index manipulation in tensor expressions.
Vectors, covectors and the metric
Mathematical formulation
Mathematically vectors are elements of a vector spa... |
https://en.wikipedia.org/wiki/Holbein%2C%20Saskatchewan | Holbein is an organized hamlet in Saskatchewan that lies within the Rural Municipality of Shellbrook No. 493.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Holbein had a population of 122 living in 48 of its 54 total private dwellings, a change of from its 2016 population of 109. With... |
https://en.wikipedia.org/wiki/Surface%20probability | In immunology, surface probability is the amount of reflection of an antigen's secondary or tertiary structure to the outside of the molecule.
A greater surface probability means that an antigen is more likely to be immunogenic (i.e. induce the formation of antibodies).
References
Immunology |
https://en.wikipedia.org/wiki/Positive%20current | In mathematics, more particularly in complex geometry,
algebraic geometry and complex analysis, a positive current
is a positive (n-p,n-p)-form over an n-dimensional complex manifold,
taking values in distributions.
For a formal definition, consider a manifold M.
Currents on M are (by definition)
differential forms wi... |
https://en.wikipedia.org/wiki/Goormaghtigh%20conjecture | In mathematics, the Goormaghtigh conjecture is a conjecture in number theory named for the Belgian mathematician René Goormaghtigh. The conjecture is that the only non-trivial integer solutions of the exponential Diophantine equation
satisfying and are
and
Partial results
showed that, for each pair of fixed expon... |
https://en.wikipedia.org/wiki/Busemann%27s%20theorem | In mathematics, Busemann's theorem is a theorem in Euclidean geometry and geometric tomography. It was first proved by Herbert Busemann in 1949 and was motivated by his theory of area in Finsler spaces.
Statement of the theorem
Let K be a convex body in n-dimensional Euclidean space Rn containing the origin in its in... |
https://en.wikipedia.org/wiki/Vitale%27s%20random%20Brunn%E2%80%93Minkowski%20inequality | In mathematics, Vitale's random Brunn–Minkowski inequality is a theorem due to Richard Vitale that generalizes the classical Brunn–Minkowski inequality for compact subsets of n-dimensional Euclidean space Rn to random compact sets.
Statement of the inequality
Let X be a random compact set in Rn; that is, a Borel–meas... |
https://en.wikipedia.org/wiki/Football%20records%20and%20statistics%20in%20Ukraine |
Ukrainian Premier League
As of the end of the 2020–21 season, unless stated otherwise.
Team records
Titles
Most League titles:
16, Dynamo Kyiv
Most consecutive League titles:
9, Dynamo Kyiv (1992–93 – 2000–01)
Biggest title-winning margin:
23 points, 2019–20; Shakhtar Donetsk (82 points) over Dynamo Kyiv (59 points... |
https://en.wikipedia.org/wiki/H%20tree | In fractal geometry, the H tree is a fractal tree structure constructed from perpendicular line segments, each smaller by a factor of the square root of 2 from the next larger adjacent segment. It is so called because its repeating pattern resembles the letter "H". It has Hausdorff dimension 2, and comes arbitrarily cl... |
https://en.wikipedia.org/wiki/Kalenderhane%20Mosque | Kalenderhane Mosque () is a former Eastern Orthodox church in Istanbul, converted into a mosque by the Ottomans. With high probability the church was originally dedicated to the Theotokos Kyriotissa. The building is sometimes referred to as Kalender Haneh Jamissi and St. Mary Diaconissa. This building represents one am... |
https://en.wikipedia.org/wiki/Milman%27s%20reverse%20Brunn%E2%80%93Minkowski%20inequality | In mathematics, particularly, in asymptotic convex geometry, Milman's reverse Brunn–Minkowski inequality is a result due to Vitali Milman that provides a reverse inequality to the famous Brunn–Minkowski inequality for convex bodies in n-dimensional Euclidean space Rn. Namely, it bounds the volume of the Minkowski sum o... |
https://en.wikipedia.org/wiki/Regular%20Hadamard%20matrix | In mathematics a regular Hadamard matrix is a Hadamard matrix whose row and column sums are all equal. While the order of a Hadamard matrix must be 1, 2, or a multiple of 4, regular Hadamard matrices carry the further restriction that the order be a square number. The excess, denoted E(H), of a Hadamard matrix H of o... |
https://en.wikipedia.org/wiki/Skills%20for%20Life | Skills for Life is a national lifelong learning strategy in England for improving adult skills, designed to help learners develop their reading, writing, maths, technical, and digital skills. It provides universal free education and training; including courses in digital, numeracy and transferable skills; traineeships;... |
https://en.wikipedia.org/wiki/Henry%20C.%20Yuen | Henry Che-Chuen Yuen (Chinese: 袁子春; born 7 April 1948, in Shanghai, China) is a founder and former CEO of Gemstar-TV Guide International. He has a PhD in applied mathematics from Caltech. He worked briefly at Caltech and New York University, then obtained a law degree from Loyola Law School.
He founded Gemstar in ... |
https://en.wikipedia.org/wiki/Javier%20P%C3%A1ez | Javier Marcelo Páez (born September 23, 1975 in Merlo) is an Argentine football defender.
References
Javier Páez – Argentine Primera statistics at Fútbol XXI
Profile and statistics of Javier Páez on One.co.il
1975 births
Living people
Argentine men's footballers
Men's association football defenders
Club Atléti... |
https://en.wikipedia.org/wiki/Coventry%20and%20Bedworth%20urban%20area | The Coventry/Bedworth Urban Area or Coventry Built-up area as defined by the Office for National Statistics had a population of 359,252 at the 2011 census, which made it the 16th largest conurbation in England and Wales by population. It is also one of the most densely populated. In the 2021 census the population of th... |
https://en.wikipedia.org/wiki/Tuto | Livonir Ruschel, simply known as Tuto (born 2 July 1979 in Dionísio Cerqueira) is a Brazilian professional footballer.
Club statistics
External links
Player profile and statistics of Livonir Ruschel on One.co.il
1979 births
Living people
Brazilian men's footballers
Brazilian expatriate men's footballers
Campeona... |
https://en.wikipedia.org/wiki/Cristian%20Gonz%C3%A1lez%20%28footballer%2C%20born%201976%29 | Cristian Mario González Aidinovich (born December 19, 1976) is an Uruguayan retired football player.
External links
Profile and statistics of Cristian Gonzalez on One.co.il
Profile at tenfieldigital
1976 births
Living people
Uruguayan men's footballers
Uruguay men's international footballers
Uruguayan Primera... |
https://en.wikipedia.org/wiki/Quillen%20adjunction | In homotopy theory, a branch of mathematics, a Quillen adjunction between two closed model categories C and D is a special kind of adjunction between categories that induces an adjunction between the homotopy categories Ho(C) and Ho(D) via the total derived functor construction. Quillen adjunctions are named in honor o... |
https://en.wikipedia.org/wiki/Borell%E2%80%93Brascamp%E2%80%93Lieb%20inequality | In mathematics, the Borell–Brascamp–Lieb inequality is an integral inequality due to many different mathematicians but named after Christer Borell, Herm Jan Brascamp and Elliott Lieb.
The result was proved for p > 0 by Henstock and Macbeath in 1953. The case p = 0 is known as the Prékopa–Leindler inequality and was re... |
https://en.wikipedia.org/wiki/Birotunda | In geometry, a birotunda is any member of a family of dihedral-symmetric polyhedra, formed from two rotunda adjoined through the largest face. They are similar to a bicupola but instead of alternating squares and triangles, it alternates pentagons and triangles around an axis. There are two forms, ortho- and gyro-: an ... |
https://en.wikipedia.org/wiki/Chandrashekhar%20Khare | Chandrashekhar B. Khare (born 1968) is a professor of mathematics at the University of California Los Angeles. In 2005, he made a major advance in the field of Galois representations and number theory by proving the level 1 Serre conjecture, and later a proof of the full conjecture with Jean-Pierre Wintenberger. He has... |
https://en.wikipedia.org/wiki/Unduloid | In geometry, an unduloid, or onduloid, is a surface with constant nonzero mean curvature obtained as a surface of revolution of an elliptic catenary: that is, by rolling an ellipse along a fixed line, tracing the focus, and revolving the resulting curve around the line. In 1841 Delaunay proved that the only surfaces of... |
https://en.wikipedia.org/wiki/Propensity%20probability | The propensity theory of probability is a probability interpretation in which the probability is thought of as a physical propensity, disposition, or tendency of a given type of situation to yield an outcome of a certain kind, or to yield a long-run relative frequency of such an outcome.
Propensities are not relative ... |
https://en.wikipedia.org/wiki/Werner%20Hildenbrand | Werner Hildenbrand (born 25 May 1936 in Göttingen) is a German economist and mathematician. He was educated at the University of Heidelberg, where he received his Diplom in mathematics, applied mathematics and physics in 1961. He continued his education at the University of Heidelberg and received his Ph.D. in mathemat... |
https://en.wikipedia.org/wiki/Football%20records%20and%20statistics%20in%20Israel | This page details football records in Israel.
National team
See Israel national football team records.
League
Records in this section refer to Palestine League from its founding in 1931 to 1947, Israeli League from 1949 to 1950, Liga Alef from 1951 to 1955, Liga Leumit from 1955 to 1999 and to the Premier League sinc... |
https://en.wikipedia.org/wiki/Annie%20Dale%20Biddle%20Andrews | Annie Dale Biddle Andrews (December 13, 1885 – April 14, 1940) was the first woman to earn a Ph.D. in mathematics from the University of California, Berkeley.
Early life and career
She was born in Hanford, California, the youngest daughter (and youngest of seven children) of Samuel Edward Biddle and Achsah Annie Bidd... |
https://en.wikipedia.org/wiki/Brascamp%E2%80%93Lieb%20inequality | In mathematics, the Brascamp–Lieb inequality is either of two inequalities. The first is a result in geometry concerning integrable functions on n-dimensional Euclidean space . It generalizes the Loomis–Whitney inequality and Hölder's inequality. The second is a result of probability theory which gives a concentration ... |
https://en.wikipedia.org/wiki/Vikraman%20Balaji | Vikraman Balaji is an Indian mathematician and is currently a professor at Chennai Mathematical Institute. He completed his doctorate in Mathematics under the supervision of C. S. Seshadri. His primary area of research is in algebraic geometry, representation theory and differential geometry. Balaji was awarded the 20... |
https://en.wikipedia.org/wiki/Principal%20axis%20theorem | In geometry and linear algebra, a principal axis is a certain line in a Euclidean space associated with an ellipsoid or hyperboloid, generalizing the major and minor axes of an ellipse or hyperbola. The principal axis theorem states that the principal axes are perpendicular, and gives a constructive procedure for findi... |
https://en.wikipedia.org/wiki/Sebastian%20Isra%C3%ABl | Sebastian Israël (, born 21 December 1977) is a former French-Israeli footballer.
External links
Profile and statistics of Sebastian Israël on One.co.il
1977 births
Living people
Israeli Jews
21st-century French Jews
Israeli men's footballers
French men's footballers
Jewish French sportspeople
Sektzia Ness Ziona F.... |
https://en.wikipedia.org/wiki/Skew-Hamiltonian%20matrix | In linear algebra, skew-Hamiltonian matrices are special matrices which correspond to skew-symmetric bilinear forms on a symplectic vector space.
Let V be a vector space, equipped with a symplectic form . Such a space must be even-dimensional. A linear map is called a skew-Hamiltonian operator with respect to if the... |
https://en.wikipedia.org/wiki/Homer%20E.%20Newell%20Jr. | Homer Edward Newell Jr. (March 11, 1915 – July 18, 1983) was a mathematics professor and author who became a powerful United States government science administrator—eventually rising to the number three position at the National Aeronautics and Space Administration (NASA). In the early 1960s, he either controlled or inf... |
https://en.wikipedia.org/wiki/Hermann%20Friedrich%20Waesemann | Hermann Friedrich Waesemann (6 June 1813 – 28 January 1879) was a German architect.
He was born in Danzig (Gdańsk), the son of an architect. He studied mathematics and science in Bonn from 1830 to 1832, before going to Berlin to study architecture at the Bauakademie. His main work is the Rotes Rathaus in Berlin.
Waes... |
https://en.wikipedia.org/wiki/Conditional%20variance | In probability theory and statistics, a conditional variance is the variance of a random variable given the value(s) of one or more other variables.
Particularly in econometrics, the conditional variance is also known as the scedastic function or skedastic function. Conditional variances are important parts of autoregr... |
https://en.wikipedia.org/wiki/Confirmatory%20factor%20analysis | In statistics, confirmatory factor analysis (CFA) is a special form of factor analysis, most commonly used in social science research. It is used to test whether measures of a construct are consistent with a researcher's understanding of the nature of that construct (or factor). As such, the objective of confirmatory f... |
https://en.wikipedia.org/wiki/Kobon%20triangle%20problem | The Kobon triangle problem is an unsolved problem in combinatorial geometry first stated by Kobon Fujimura (1903-1983). The problem asks for the largest number N(k) of nonoverlapping triangles whose sides lie on an arrangement of k lines. Variations of the problem consider the projective plane rather than the Euclidean... |
https://en.wikipedia.org/wiki/Normal%20polytope | In mathematics, specifically in combinatorial commutative algebra, a convex lattice polytope P is called normal if it has the following property: given any positive integer n, every lattice point of the dilation nP, obtained from P by scaling its vertices by the factor n and taking the convex hull of the resulting poin... |
https://en.wikipedia.org/wiki/Intraclass%20correlation | In statistics, the intraclass correlation, or the intraclass correlation coefficient (ICC), is a descriptive statistic that can be used when quantitative measurements are made on units that are organized into groups. It describes how strongly units in the same group resemble each other. While it is viewed as a type o... |
https://en.wikipedia.org/wiki/Gauge%20function | In mathematics, gauge function may refer to
the gauge as used in the definition of the Henstock-Kurzweil integral, also known as the gauge integral;
in fractal geometry, a synonym for dimension function;
in control theory and dynamical systems, a synonym for Lyapunov candidate function;
in gauge theory, a synonym f... |
https://en.wikipedia.org/wiki/Table%20Producing%20Language | Table Producing Language was an IBM mainframe program developed by the US Bureau of Labor Statistics for producing statistical tables. It has been superseded by the commercial product TPL Tables developed by QQQ Software.
References
External links
QQQ Software
IBM mainframe software
Statistical software |
https://en.wikipedia.org/wiki/Scatter%20matrix | For the notion in quantum mechanics, see scattering matrix.
In multivariate statistics and probability theory, the scatter matrix is a statistic that is used to make estimates of the covariance matrix, for instance of the multivariate normal distribution.
Definition
Given n samples of m-dimensional data, represented ... |
https://en.wikipedia.org/wiki/Centering%20matrix | In mathematics and multivariate statistics, the centering matrix is a symmetric and idempotent matrix, which when multiplied with a vector has the same effect as subtracting the mean of the components of the vector from every component of that vector.
Definition
The centering matrix of size n is defined as the n-by-n... |
https://en.wikipedia.org/wiki/Nodoid | In differential geometry, a nodoid is a surface of revolution with constant nonzero mean curvature obtained by rolling a hyperbola along a fixed line, tracing the focus, and revolving the resulting nodary curve around the line.
References
External links
Wolfram Demonstrations: Delaunay Nodoids
Surfaces |
https://en.wikipedia.org/wiki/Yuzo%20Kanemaru | is a male Japanese sprinter. He set his 400 metres personal best at the 2009 Osaka Grand Prix, finishing in 45.16 seconds.
Competition record
Statistics
Personal bests
References
External links
1987 births
Living people
People from Takatsuki, Osaka
Sportspeople from Osaka Prefecture
Japanese male sprinters
Olym... |
https://en.wikipedia.org/wiki/Pepa | Pepa may refer to:
Pepa, Democratic Republic of the Congo, a village
Pepa Airport, an airstrip
PEPA or Performance Evaluation Process Algebra, a stochastic process algebra
PEPA (drug), an ampakine drug that is a potential nootropic
Pepa (musical instrument), a flute-like musical instrument from Assam
or the Spanish Co... |
https://en.wikipedia.org/wiki/Deng%20Jinghuang | Deng Jinghuang (born 24 January 1985) is a former Chinese-born Hong Kong professional footballer who played as a left back or a centre back.
Career statistics
Club
As of 14 May 2008
International
As of 9 February 2011
External links
Deng Jinghuang at HKFA
Scaafc.com 球員資料 – 4. 鄧景煌
SCAA Official Blog 4號 鄧景煌 (Deng... |
https://en.wikipedia.org/wiki/Liang%20Zicheng | Liang Zicheng (, born 18 March 1982) is a former Chinese-born Hong Kong professional footballer who played as a striker.
Career statistics
Club
As of 20 September 2008
External links
Liang Zicheng at HKFA
1982 births
Living people
Footballers from Guangzhou
Chinese men's footballers
Hong Kong men's footballers
Gua... |
https://en.wikipedia.org/wiki/Zhang%20Jianzhong | Zhang Jianzhong (, born 18 September 1985) is a Chinese former professional association football player.
Career statistics in Hong Kong
As of 3 September 2009
External links
Zhang Jianzhong at HKFA
SCAA Official Blog 16號 張健忠 (Zhang Jian Zhong)
1985 births
Living people
Chinese men's footballers
Footballers f... |
https://en.wikipedia.org/wiki/Moving%20sofa%20problem | In mathematics, the moving sofa problem or sofa problem is a two-dimensional idealisation of real-life furniture-moving problems and asks for the rigid two-dimensional shape of largest area that can be maneuvered through an L-shaped planar region with legs of unit width. The area thus obtained is referred to as the sof... |
https://en.wikipedia.org/wiki/Swiss%20cheese%20%28mathematics%29 | In mathematics, a Swiss cheese is a compact subset of the complex plane obtained by removing from a closed disc some countable union of open discs, usually with some restriction on the centres and radii of the removed discs. Traditionally the deleted discs should have pairwise disjoint closures which are subsets of the... |
https://en.wikipedia.org/wiki/List%20of%20Fenerbah%C3%A7e%20S.K.%20managers | This is a list of all managers of Fenerbahçe, including honours.
Managers
Statistics
Records
Nationalities
As of 11 June 2023.
Most games managed
As of June 2018.
References
Notes
Main
Fenerbahce
Managers |
https://en.wikipedia.org/wiki/Islam%20in%20London | There were 1,318,755 Muslims reported in the 2021 census in the Greater London area. In the 2021 census Office for National Statistics, the proportion of Muslims in London had risen to 15% of the population, making Islam the second largest religion in the city after Christianity.
History
The first Muslims to settle in... |
https://en.wikipedia.org/wiki/Amenable%20Banach%20algebra | In mathematics, specifically in functional analysis, a Banach algebra, A, is amenable if all bounded derivations from A into dual Banach A-bimodules are inner (that is of the form for some in the dual module).
An equivalent characterization is that A is amenable if and only if it has a virtual diagonal.
Examples
... |
https://en.wikipedia.org/wiki/Prime%20k-tuple | In number theory, a prime -tuple is a finite collection of values representing a repeatable pattern of differences between prime numbers. For a -tuple , the positions where the -tuple matches a pattern in the prime numbers are given by the set of integers such that all of the values are prime. Typically the first va... |
https://en.wikipedia.org/wiki/Go%20and%20mathematics | The game of Go is one of the most popular games in the world. As a result of its elegant and simple rules, the game has long been an inspiration for mathematical research. Shen Kuo, an 11th century Chinese scholar, estimated in his Dream Pool Essays that the number of possible board positions is around 10172. In more r... |
https://en.wikipedia.org/wiki/Demography%20of%20Birmingham | The demography of Birmingham, England, is analysed by the Office for National Statistics and data produced for each of the wards that make up the city, and the overall city itself, which is the largest city proper in England as well as the core of the third most populous urban area, the West Midlands conurbation.
Popu... |
https://en.wikipedia.org/wiki/Complement%20%28group%20theory%29 | In mathematics, especially in the area of algebra known as group theory, a complement of a subgroup H in a group G is a subgroup K of G such that
Equivalently, every element of G has a unique expression as a product hk where h ∈ H and k ∈ K. This relation is symmetrical: if K is a complement of H, then H is a complem... |
https://en.wikipedia.org/wiki/Haidar%20Aboodi | Haeder Aboudi () (born 1986) is an Iraqi former footballer who played as a defender for Najaf FC and the Iraq national football team.
Managerial statistics
Honours
Country
2002 Arab Police Championship: Champions
2006 Asian Games Silver medallist.
External links
Profil on www.goalzz.com
1986 births
Living peo... |
https://en.wikipedia.org/wiki/Sylvester%27s%20criterion | In mathematics, Sylvester’s criterion is a necessary and sufficient criterion to determine whether a Hermitian matrix is positive-definite. It is named after James Joseph Sylvester.
Sylvester's criterion states that a n × n Hermitian matrix M is positive-definite if and only if all the following matrices have a positi... |
https://en.wikipedia.org/wiki/Ahmed%20Al-Busafy | Ahmed Al Busafy (; born 1 September 1976) is an Omani former footballer. He played for Al-Seeb Club from 1999 to 2011 in the Omani League.
Club career statistics
International career
Ahmed was part of the first team squad of the Oman national football team till 2008. He was selected for the national team for the firs... |
https://en.wikipedia.org/wiki/Classifying%20space%20for%20O%28n%29 | In mathematics, the classifying space for the orthogonal group O(n) may be constructed as the Grassmannian of n-planes in an infinite-dimensional real space .
It is analogous to the classifying space for U(n).
Algebraic topology |
https://en.wikipedia.org/wiki/Katherine%20Hannigan | Katherine Hannigan (born 1962) is a children's and young adults' writer.
Biography
Hannigan was born in Lockport, New York in 1962. She has undergraduate degrees in mathematics, education, and painting, and a Master of Fine Arts in studio art. She has worked as assistant professor of art and design and as an education... |
https://en.wikipedia.org/wiki/Lyre%20arm | A lyre arm is an element of design in furniture, architecture and the decorative arts, wherein a shape is employed to emulate the geometry of a lyre; the original design of this element is from the Classical Greek period, simply reflecting the stylistic design of the musical instrument. One of the earliest uses extant ... |
https://en.wikipedia.org/wiki/Gilbert%20Baumslag | Gilbert Baumslag (April 30, 1933 – October 20, 2014) was a Distinguished Professor at the City College of New York, with joint appointments in mathematics, computer science, and electrical engineering. He was director of the Center for Algorithms and Interactive Scientific Software, which grew out of the MAGNUS comput... |
https://en.wikipedia.org/wiki/Antiparallel%20lines | In geometry, two lines and are antiparallel with respect to a given line if they each make congruent angles with in opposite senses. More generally, lines and are antiparallel with respect to another pair of lines and if they are antiparallel with respect to the angle bisector of and
In any cyclic quadrilate... |
https://en.wikipedia.org/wiki/Hemispherical%20photography | Hemispherical photography, also known as canopy photography, is a technique to estimate solar radiation and characterize plant canopy geometry using photographs taken looking upward through an extreme wide-angle lens or a fisheye lens (Rich 1990). Typically, the viewing angle approaches or equals 180-degrees, such tha... |
https://en.wikipedia.org/wiki/Shlomo%20Sawilowsky | Shlomo S. Sawilowsky (1954 - 11 January 2021) was a professor of educational statistics and Distinguished Faculty Fellow at Wayne State University in Detroit, Michigan, where he has received teaching, mentoring, and research awards.
Academic career
Sawilowsky obtained his Ph.D. in 1985 at the University of South Flori... |
https://en.wikipedia.org/wiki/Bowyer%E2%80%93Watson%20algorithm | In computational geometry, the Bowyer–Watson algorithm is a method for computing the Delaunay triangulation of a finite set of points in any number of dimensions. The algorithm can be also used to obtain a Voronoi diagram of the points, which is the dual graph of the Delaunay triangulation.
Description
The Bowyer–Wats... |
https://en.wikipedia.org/wiki/Abdel%20Hamid%20Bassiouny | Abdel Hamid Bassiouny (; born 15 December 1971) is an Egyptian footballer. He previously played in Egypt for Kafr El-Sheikh, Zamalek, Ismaily and Haras El-Hodood.
Managerial statistics
References
External links
Abdul-Hamid Bassiouny at Footballdatabase
1971 births
Living people
Zamalek SC players
Egyptian men's foo... |
https://en.wikipedia.org/wiki/Tamer%20Abdel%20Hamid | Tamer Abdel Hamid (; born 27 October 1975) is an Egyptian retired footballer who played as a defensive midfielder.
Career statistics
International
International goals
Scores and results list Egypt's goal tally first.
Honours
Zamalek
Egyptian Premier League: 2000–01, 2002–03, 2003–04
Egypt Cup: 2001–02, 2007–08
... |
https://en.wikipedia.org/wiki/Secondary%20measure | In mathematics, the secondary measure associated with a measure of positive density ρ when there is one, is a measure of positive density μ, turning the secondary polynomials associated with the orthogonal polynomials for ρ into an orthogonal system.
Introduction
Under certain assumptions that we will specify further,... |
https://en.wikipedia.org/wiki/Minimax%20eversion | In geometry, minimax eversions are a class of sphere eversions, constructed by using half-way models.
It is a variational method, and consists of special homotopies (they are shortest paths with respect to Willmore energy); contrast with Thurston's corrugations, which are generic.
The original method of half-way mode... |
https://en.wikipedia.org/wiki/1905%E2%80%9306%20Belgian%20First%20Division | Statistics of Belgian First Division in the 1905–06 season.
Overview
It was contested by 10 teams, and Union Saint-Gilloise won the championship.
League standings
Results
See also
1905–06 in Belgian football
References
Belgian Pro League seasons
Belgian First Division, 1913-14
1905–06 in Belgian football |
https://en.wikipedia.org/wiki/1906%E2%80%9307%20Belgian%20First%20Division | Statistics of Belgian First Division in the 1906–07 season.
Overview
It was contested by 10 teams, and Union Saint-Gilloise won the championship.
League standings
Results
See also
1906–07 in Belgian football
References
Belgian Pro League seasons
Belgian First Division, 1913-14
1906–07 in Belgian football |
https://en.wikipedia.org/wiki/Lifting-line%20theory | The Prandtl lifting-line theory is a mathematical model in aerodynamics that predicts lift distribution over a three-dimensional wing based on its geometry. It is also known as the Lanchester–Prandtl wing theory.
The theory was expressed independently by Frederick W. Lanchester in 1907, and by Ludwig Prandtl in 1918–1... |
https://en.wikipedia.org/wiki/1907%E2%80%9308%20Belgian%20First%20Division | Statistics of Belgian First Division in the 1907–08 season.
Overview
It was contested by 10 teams, and Racing Club de Bruxelles won the championship.
There was no relegation, as the First Division was extended the following season from 10 clubs to 12.
League standings
Results
See also
1907–08 in Belgian football
... |
https://en.wikipedia.org/wiki/National%20Administrative%20Department%20of%20Statistics | The National Administrative Department of Statistics (), commonly referred to as DANE, is the Colombian Administrative Department responsible for the planning, compilation, analysis and dissemination of the official statistics of Colombia. DANE is responsible for conducting the National Population and Housing census ev... |
https://en.wikipedia.org/wiki/Geometry%20Wars%3A%20Galaxies | Geometry Wars: Galaxies is a multidirectional shooter video game developed by Bizarre Creations and Kuju Entertainment, and published by Vivendi Games for the Wii and Nintendo DS in 2007. As the first Geometry Wars game to be released on non-Microsoft platforms, Galaxies is a spin-off of Geometry Wars, which was origin... |
https://en.wikipedia.org/wiki/Amr%20Ghoneim | Amr Ghoneim (Arabic:عمرو غنيم) is a former tennis player
Rankings
Career High ATP ranking - Singles: 261 (30-Oct-00)
Career High Stanford ATP Doubles Ranking: 320 (13-Nov-00)
Davis Cup Statistics
He has the all-time Egyptian records for Davis cup ties played: 29
He has the all-time Egyptian records for Davis cup yea... |
https://en.wikipedia.org/wiki/Phoenix%20Suns%20all-time%20roster | The following is a list of players, both past and current, who have appeared in at least one regular season or playoff game for the Phoenix Suns NBA franchise.
All statistics and awards listed were during the player's tenure with the Suns only. All statistics are accurate as of the end of the 2022–23 season.
Player... |
https://en.wikipedia.org/wiki/LCP%20theory | In chemistry, ligand close packing theory (LCP theory), sometimes called the ligand close packing model describes how ligand – ligand repulsions affect the geometry around a central atom. It has been developed by R. J. Gillespie and others from 1997 onwards and is said to sit alongside VSEPR which was originally deve... |
https://en.wikipedia.org/wiki/Radical%20of%20a%20Lie%20algebra | In the mathematical field of Lie theory, the radical of a Lie algebra is the largest solvable ideal of
The radical, denoted by , fits into the exact sequence
.
where is semisimple. When the ground field has characteristic zero and has finite dimension, Levi's theorem states that this exact sequence splits; i.e., t... |
https://en.wikipedia.org/wiki/Baumslag%E2%80%93Solitar%20group | In the mathematical field of group theory, the Baumslag–Solitar groups are examples of two-generator one-relator groups that play an important role in combinatorial group theory and geometric group theory as (counter)examples and test-cases. They are given by the group presentation
For each integer and , the Baum... |
https://en.wikipedia.org/wiki/Hopfian%20group | In mathematics, a Hopfian group is a group G for which every epimorphism
G → G
is an isomorphism. Equivalently, a group is Hopfian if and only if it is not isomorphic to any of its proper quotients. A group G is co-Hopfian if every monomorphism
G → G
is an isomorphism. Equivalently, G is not isomorphic to any of ... |
https://en.wikipedia.org/wiki/Conditional%20change%20model | The conditional change model in statistics is the analytic procedure in which change scores are regressed on baseline values, together with the explanatory variables of interest (often including indicators of treatment groups). The method has some substantial advantages over the usual two-sample t-test recommended in ... |
https://en.wikipedia.org/wiki/List%20of%20active%20synagogues%20in%20Poland | Before the Nazi German invasion of Poland in 1939, almost every Polish town had a synagogue or a Jewish house of prayer of some kind. The 1939 statistics recorded the total of 1,415 Jewish communities in the country just before the outbreak of war, each composed of at least 100 members (Gruber, 1995). Every one of them... |
https://en.wikipedia.org/wiki/Markov%20partition | A Markov partition in mathematics is a tool used in dynamical systems theory, allowing the methods of symbolic dynamics to be applied to the study of hyperbolic dynamics. By using a Markov partition, the system can be made to resemble a discrete-time Markov process, with the long-term dynamical characteristics of the... |
https://en.wikipedia.org/wiki/EWM | EWM may refer to:
Edinburgh Woollen Mill, a British retailer
Ellsworth–Whitmore Mountains, in Antarctica
Exploding wire method
European Women in Mathematics |
https://en.wikipedia.org/wiki/Polar%20homology | In complex geometry, a polar homology is a group which captures holomorphic invariants of a complex manifold in a similar way to usual homology of a manifold in differential topology. Polar homology was defined by B. Khesin and A. Rosly in 1999.
Definition
Let M be a complex projective manifold. The space of polar k... |
https://en.wikipedia.org/wiki/Secondary%20polynomials | In mathematics, the secondary polynomials associated with a sequence of polynomials orthogonal with respect to a density are defined by
To see that the functions are indeed polynomials, consider the simple example of Then,
which is a polynomial provided that the three integrals in (the moments of the densit... |
https://en.wikipedia.org/wiki/Ramaswamy%20S.%20Vaidyanathaswamy | Ramaswamy S. Vaidyanathaswamy (1894–1960) was an Indian mathematician who wrote the first textbook of point-set topology in India.
Life
He was born in India on 24 October 1894.
Vaidyanathaswamy studied Mathematics at the University of Edinburgh in Scotland, under Prof Edmund Taylor Whittaker graduating around 1914. H... |
https://en.wikipedia.org/wiki/Koreans%20in%20Germany | Koreans in Germany numbered 31,248 individuals , according to the statistics of South Korea's Ministry of Foreign Affairs and Trade. Though they are now only the 14th-largest Korean diaspora community worldwide, they remain the second-largest in Western Europe, behind the rapidly growing community of Koreans in the Uni... |
https://en.wikipedia.org/wiki/Plate%20trick | In mathematics and physics, the plate trick, also known as Dirac's string trick, the belt trick, or the Balinese cup trick, is any of several demonstrations of the idea that rotating an object with strings attached to it by 360 degrees does not return the system to its original state, while a second rotation of 360 d... |
https://en.wikipedia.org/wiki/Xcas | Xcas is a user interface to Giac, which is an open source computer algebra system (CAS) for Windows, macOS and Linux among many other platforms. Xcas is written in C++. Giac can be used directly inside software written in C++.
Xcas has compatibility modes with many popular algebra systems like WolframAlpha, Mathematic... |
https://en.wikipedia.org/wiki/Combinatorial%20commutative%20algebra | Combinatorial commutative algebra is a relatively new, rapidly developing mathematical discipline. As the name implies, it lies at the intersection of two more established fields, commutative algebra and combinatorics, and frequently uses methods of one to address problems arising in the other. Less obviously, polyhedr... |
https://en.wikipedia.org/wiki/H-vector | In algebraic combinatorics, the h-vector of a simplicial polytope is a fundamental invariant of the polytope which encodes the number of faces of different dimensions and allows one to express the Dehn–Sommerville equations in a particularly simple form. A characterization of the set of h-vectors of simplicial polytope... |
https://en.wikipedia.org/wiki/Stieltjes%20transformation | In mathematics, the Stieltjes transformation of a measure of density on a real interval is the function of the complex variable defined outside by the formula
Under certain conditions we can reconstitute the density function starting from its Stieltjes transformation thanks to the inverse formula of Stieltjes-Pe... |
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