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https://en.wikipedia.org/wiki/Lindel%C3%B6f%27s%20theorem | In mathematics, Lindelöf's theorem is a result in complex analysis named after the Finnish mathematician Ernst Leonard Lindelöf. It states that a holomorphic function on a half-strip in the complex plane that is bounded on the boundary of the strip and does not grow "too fast" in the unbounded direction of the strip mu... |
https://en.wikipedia.org/wiki/Monadic%20predicate%20calculus | In logic, the monadic predicate calculus (also called monadic first-order logic) is the fragment of first-order logic in which all relation symbols in the signature are monadic (that is, they take only one argument), and there are no function symbols. All atomic formulas are thus of the form , where is a relation symb... |
https://en.wikipedia.org/wiki/George%20B.%20Thomas | George Brinton Thomas Jr. (January 11, 1914 – October 31, 2006) was an American mathematician and professor of mathematics at MIT. Internationally, he is best known for being the author of the widely used calculus textbook Calculus and Analytical Geometry, known today as Thomas' Calculus.
Early life
Born in Boise, Id... |
https://en.wikipedia.org/wiki/Hedgehog%20space | In mathematics, a hedgehog space is a topological space consisting of a set of spines joined at a point.
For any cardinal number , the -hedgehog space is formed by taking the disjoint union of real unit intervals identified at the origin (though its topology is not the quotient topology, but that defined by the metri... |
https://en.wikipedia.org/wiki/Moore%20space%20%28topology%29 | In mathematics, more specifically point-set topology, a Moore space is a developable regular Hausdorff space. That is, a topological space X is a Moore space if the following conditions hold:
Any two distinct points can be separated by neighbourhoods, and any closed set and any point in its complement can be separated... |
https://en.wikipedia.org/wiki/Moore%20space | In mathematics, Moore space may refer to:
Moore space (algebraic topology)
Moore space (topology), a regular, developable topological space. |
https://en.wikipedia.org/wiki/Development%20%28topology%29 | In the mathematical field of topology, a development is a countable collection of open covers of a topological space that satisfies certain separation axioms.
Let be a topological space. A development for is a countable collection of open coverings of , such that for any closed subset and any point in the complem... |
https://en.wikipedia.org/wiki/Fuzzy%20subalgebra | Fuzzy subalgebras theory is a chapter of fuzzy set theory. It is obtained from an interpretation in a multi-valued logic of axioms usually expressing the notion of subalgebra of a given algebraic structure.
Definition
Consider a first order language for algebraic structures with a monadic predicate symbol S. Then a ... |
https://en.wikipedia.org/wiki/Nash%27s%20theorem | In mathematics, Nash's theorem may refer to one of the following:
the Nash embedding theorems in differential geometry
Nash's theorem on the existence of Nash equilibria in game theory |
https://en.wikipedia.org/wiki/United%20States%20men%27s%20national%20soccer%20team%20records%20and%20statistics | This is a comprehensive list of the United States national soccer team's competitive, individual, team, and head-to-head records.
Individual records
Player records
.
Players in bold are still active for selection for the national team.
Coaching records
Most coaching appearances
Bruce Arena: 148
Team records
B... |
https://en.wikipedia.org/wiki/Offense%20efficiency%20rating | In basketball statistics, Offensive Efficiency Rating (OER) is the average number of points scored by a basketball player per shot taken.
This includes missed field goals as well as free throws. The statistic stems from the previously created Player Efficiency Rating (PER). The per-minute rating was created by John H... |
https://en.wikipedia.org/wiki/Factor%20base | In computational number theory, a factor base is a small set of prime numbers commonly used as a mathematical tool in algorithms involving extensive sieving for potential factors of a given integer.
Usage in factoring algorithms
A factor base is a relatively small set of distinct prime numbers P, sometimes together wi... |
https://en.wikipedia.org/wiki/South%20Carolina%20Governor%27s%20School%20for%20Science%20and%20Mathematics | The South Carolina Governor's School for Science and Mathematics (GSSM) is a public, boarding high school for students in grades 11 and 12, located in Hartsville, South Carolina. The school concentrates on science and mathematics, but offers the full spectrum of the humanities as well.
Academics
Students at GSSM sele... |
https://en.wikipedia.org/wiki/Personal%20income%20in%20the%20United%20States | Personal income is an individual's total earnings from wages, investment interest, and other sources. The Bureau of Labor Statistics reported a median weekly personal income of $1,037 for full-time workers in the United States in Q1 2022. For the year 2020, the U.S. Census Bureau estimates that the median annual earnin... |
https://en.wikipedia.org/wiki/James%20Beckett%20%28statistician%29 | James Beckett III is an American statistician, author, editor, and publisher. His publications are well known in the hobby of sports card collecting.
Beckett earned a Ph.D. degree in statistics at Southern Methodist University in 1975 and then joined the faculty of Bowling Green State University as an associate profes... |
https://en.wikipedia.org/wiki/Rank%20test | In statistics, a rank test is any test involving ranks. Examples include:
Wilcoxon signed-rank test
Kruskal–Wallis one-way analysis of variance
Mann–Whitney U (special case)
Page's trend test
Friedman test
Rank products |
https://en.wikipedia.org/wiki/Mediated%20VPN | A mediated VPN is a virtual private network topology where two or more participants connect to a central switchboard server managed typically by a third party in order to create a virtual private network between them, as distinct from a typical VPN arrangement whereby clients of an organisation connect to a VPN concent... |
https://en.wikipedia.org/wiki/Bilinear%20program | In mathematics, a bilinear program is a nonlinear optimization problem whose objective or constraint functions are bilinear. An example is the pooling problem.
References
Bilinear program at the Mathematical Programming Glossary.
Mathematical optimization |
https://en.wikipedia.org/wiki/Gamma%20test | Gamma test may refer to:
Gamma test (statistics)
An alternate name for "release candidate" in the software release life cycle |
https://en.wikipedia.org/wiki/Hamming%20graph | Hamming graphs are a special class of graphs named after Richard Hamming and used in several branches of mathematics (graph theory) and computer science. Let be a set of elements and a positive integer. The Hamming graph has vertex set , the set of ordered -tuples of elements of , or sequences of length from . ... |
https://en.wikipedia.org/wiki/Jad%C3%ADlson%20%28footballer%2C%20born%201977%29 | José Jadílson dos Santos Silva (born December 4, 1977 in Maceió, Alagoas), most commonly known as Jadílson, is a Brazilian football defender.
Club statistics
Honours
Goiás
Campeonato Goiano: 2006
São Paulo
Campeonato Brasileiro Série A: 2007
Cruzeiro
Campeonato Mineiro: 2008
Personal Honours
Brazilian Silver Ball... |
https://en.wikipedia.org/wiki/Al%C3%AA%20%28footballer%2C%20born%201986%29 | Alexandre Luiz Fernandes (born 21 January 1986), commonly known as Alê, is a Brazilian footballer who plays as a defensive midfielder for CA Juventus.
Club statistics
Honours
São Paulo
Campeonato Paulista: 2005
Copa Libertadores: 2005
Campeonato Brasileiro: 2006
Contract
Atlético Mineiro: 14 September 2010 to 14 Se... |
https://en.wikipedia.org/wiki/Kannan%20Soundararajan | Kannan Soundararajan (born December 27, 1973) is an Indian-born American mathematician and a professor of mathematics at Stanford University. Before moving to Stanford in 2006, he was a faculty member at University of Michigan, where he had also pursued his undergraduate studies. His main research interest is in analyt... |
https://en.wikipedia.org/wiki/Differential%20ideal | In the theory of differential forms, a differential ideal I is an algebraic ideal in the ring of smooth differential forms on a smooth manifold, in other words a graded ideal in the sense of ring theory, that is further closed under exterior differentiation d, meaning that for any form α in I, the exterior derivative d... |
https://en.wikipedia.org/wiki/Hypercone | In geometry, a hypercone (or spherical cone) is the figure in the 4-dimensional Euclidean space represented by the equation
It is a quadric surface, and is one of the possible 3-manifolds which are 4-dimensional equivalents of the conical surface in 3 dimensions. It is also named "spherical cone" because its intersect... |
https://en.wikipedia.org/wiki/Quasi-Frobenius%20Lie%20algebra | In mathematics, a quasi-Frobenius Lie algebra
over a field is a Lie algebra
equipped with a nondegenerate skew-symmetric bilinear form
, which is a Lie algebra 2-cocycle of with values in . In other words,
for all , , in .
If is a coboundary, which means that there exists a linear form such that
then... |
https://en.wikipedia.org/wiki/Karl%20Sigmund | Karl Sigmund (born July 26, 1945) is a Professor of Mathematics at the University of Vienna and one of the pioneers of evolutionary game theory.
Career
Sigmund was schooled in the Lycée Francais de Vienne. From 1963 to 1968 he studied at the Institute of Mathematics at the University of Vienna, and obtained his Ph.D. ... |
https://en.wikipedia.org/wiki/K-set%20%28geometry%29 | In discrete geometry, a -set of a finite point set in the Euclidean plane is a subset of elements of that can be strictly separated from the remaining points by a line. More generally, in Euclidean space of higher dimensions, a -set of a finite point set is a subset of elements that can be separated from the remain... |
https://en.wikipedia.org/wiki/Riemann%E2%80%93von%20Mangoldt%20formula | In mathematics, the Riemann–von Mangoldt formula, named for Bernhard Riemann and Hans Carl Friedrich von Mangoldt, describes the distribution of the zeros of the Riemann zeta function.
The formula states that the number N(T) of zeros of the zeta function with imaginary part greater than 0 and less than or equal to T s... |
https://en.wikipedia.org/wiki/Va%E1%B9%ADe%C5%9Bvara-siddh%C4%81nta | Vaṭeśvara-siddhānta is a mathematical and astronomical treatise by Vaṭeśvara in India in 904. This treatise contains fifteen chapters on astronomy and applied mathematics.
Mathematical exercises are included for students to show their comprehension of the text.
References
K. S. Shukla, "Ancient Indian Mathematical... |
https://en.wikipedia.org/wiki/Transition%20layer | Transition layer may refer to:
In mathematics, a mathematical approach to finding an accurate approximation to a problem's solution.
In aviation, a region of airspace between the transition altitude and the transition level. |
https://en.wikipedia.org/wiki/65%2C537 | 65537 is the integer after 65536 and before 65538.
In mathematics
65537 is the largest known prime number of the form (). Therefore, a regular polygon with 65537 sides is constructible with compass and unmarked straightedge. Johann Gustav Hermes gave the first explicit construction of this polygon. In number
theory,... |
https://en.wikipedia.org/wiki/Circular%20points%20at%20infinity | In projective geometry, the circular points at infinity (also called cyclic points or isotropic points) are two special points at infinity in the complex projective plane that are contained in the complexification of every real circle.
Coordinates
A point of the complex projective plane may be described in terms of h... |
https://en.wikipedia.org/wiki/Isotropic%20line | In the geometry of quadratic forms, an isotropic line or null line is a line for which the quadratic form applied to the displacement vector between any pair of its points is zero. An isotropic line occurs only with an isotropic quadratic form, and never with a definite quadratic form.
Using complex geometry, Edmond L... |
https://en.wikipedia.org/wiki/Imaginary%20line%20%28mathematics%29 | In complex geometry, an imaginary line is a straight line that only contains one real point. It can be proven that this point is the intersection point with the conjugated line.
It is a special case of an imaginary curve.
An imaginary line is found in the complex projective plane P2(C) where points are represented by... |
https://en.wikipedia.org/wiki/Real%20point | In geometry, a real point is a point in the complex projective plane with homogeneous coordinates for which there exists a nonzero complex number such that , , and are all real numbers.
This definition can be widened to a complex projective space of arbitrary finite dimension as follows:
are the homogeneous coordi... |
https://en.wikipedia.org/wiki/Complex%20conjugate%20line | In complex geometry, the complex conjugate line of a straight line is the line that it becomes by taking the complex conjugate of each point on this line.
This is the same as taking the complex conjugates of the coefficients of the line. So if the equation of is , then the equation of its conjugate is .
The conjuga... |
https://en.wikipedia.org/wiki/Heavy-tailed%20distribution | In probability theory, heavy-tailed distributions are probability distributions whose tails are not exponentially bounded: that is, they have heavier tails than the exponential distribution. In many applications it is the right tail of the distribution that is of interest, but a distribution may have a heavy left tail... |
https://en.wikipedia.org/wiki/Euclidean%20distance%20matrix | In mathematics, a Euclidean distance matrix is an matrix representing the spacing of a set of points in Euclidean space.
For points in -dimensional space , the elements of their Euclidean distance matrix are given by squares of distances between them.
That is
where denotes the Euclidean norm on .
In the context ... |
https://en.wikipedia.org/wiki/Hollow%20matrix | In mathematics, a hollow matrix may refer to one of several related classes of matrix: a sparse matrix; a matrix with a large block of zeroes; or a matrix with diagonal entries all zero.
Definitions
Sparse
A hollow matrix may be one with "few" non-zero entries: that is, a sparse matrix.
Block of zeroes
A hollow matr... |
https://en.wikipedia.org/wiki/Institute%20of%20Mathematical%20Statistics | The Institute of Mathematical Statistics is an international professional and scholarly society devoted to the development, dissemination, and application of statistics and probability. The Institute currently has about 4,000 members in all parts of the world. Beginning in 2005, the institute started offering joint mem... |
https://en.wikipedia.org/wiki/Stieltjes%20matrix | In mathematics, particularly matrix theory, a Stieltjes matrix, named after Thomas Joannes Stieltjes, is a real symmetric positive definite matrix with nonpositive off-diagonal entries. A Stieltjes matrix is necessarily an M-matrix. Every n×n Stieltjes matrix is invertible to a nonsingular symmetric nonnegative matr... |
https://en.wikipedia.org/wiki/Households%20Below%20Average%20Income | Households below average income is an annual publication on poverty statistics in the United Kingdom. The data is based on the Family Resources Survey.
Poverty is defined as having an equivalised household income below the 60% median line.
References
External links
HBAI
Family economics
Government publications
Hous... |
https://en.wikipedia.org/wiki/Riesz%20space | In mathematics, a Riesz space, lattice-ordered vector space or vector lattice is a partially ordered vector space where the order structure is a lattice.
Riesz spaces are named after Frigyes Riesz who first defined them in his 1928 paper Sur la décomposition des opérations fonctionelles linéaires.
Riesz spaces have w... |
https://en.wikipedia.org/wiki/Ordered%20vector%20space | In mathematics, an ordered vector space or partially ordered vector space is a vector space equipped with a partial order that is compatible with the vector space operations.
Definition
Given a vector space over the real numbers and a preorder on the set the pair is called a preordered vector space and we say th... |
https://en.wikipedia.org/wiki/Necktie%20paradox | The necktie paradox is a puzzle and paradox with a subjective interpretation of probability theory describing a paradoxical bet advantageous to both involved parties. The two-envelope paradox is a variation of the necktie paradox.
Statement of paradox
Two persons, each given a necktie, start arguing over who has the ... |
https://en.wikipedia.org/wiki/Ultraconnected%20space | In mathematics, a topological space is said to be ultraconnected if no two nonempty closed sets are disjoint. Equivalently, a space is ultraconnected if and only if the closures of two distinct points always have non trivial intersection. Hence, no T1 space with more than one point is ultraconnected.
Properties
Every... |
https://en.wikipedia.org/wiki/Robb%2C%20Alberta | Robb is a hamlet in west-central Alberta, Canada within Yellowhead County that is recognized as a designated place by Statistics Canada. It is located on Highway 47, approximately southwest of Edson. It has an elevation of .
It was named after Peter (Baldy) Addison Robb (1887–1954), a freighter and prospector. Robb... |
https://en.wikipedia.org/wiki/Wiener%20deconvolution | In mathematics, Wiener deconvolution is an application of the Wiener filter to the noise problems inherent in deconvolution. It works in the frequency domain, attempting to minimize the impact of deconvolved noise at frequencies which have a poor signal-to-noise ratio.
The Wiener deconvolution method has widespread us... |
https://en.wikipedia.org/wiki/Bernard%20Beckett | Bernard Beckett (born 13 October 1967) is a New Zealand writer of fiction for young adults. His work includes novels and plays. Beckett has taught Drama, Mathematics and English at several high schools in the Wellington Region, and is currently teaching at Hutt Valley High School in Lower Hutt.
Selected works
Lester ... |
https://en.wikipedia.org/wiki/Sarah%20Darby | Sarah C. Darby is Professor of Medical Statistics at the University of Oxford. Her research has focused the beneficial effects of smoking cessation, the risk of lung cancer from residential radon, and treatments for early breast cancer. She is also a Principal Scientist with the Cancer Research UK in the Clinical Tri... |
https://en.wikipedia.org/wiki/Preclosure%20operator | In topology, a preclosure operator or Čech closure operator is a map between subsets of a set, similar to a topological closure operator, except that it is not required to be idempotent. That is, a preclosure operator obeys only three of the four Kuratowski closure axioms.
Definition
A preclosure operator on a set i... |
https://en.wikipedia.org/wiki/Dan%20Walls | Daniel Frank Walls FRS (13 September 1942 – 12 May 1999) was a New Zealand theoretical physicist specialising in quantum optics.
Education
Walls gained a BSc in physics and mathematics and a first class honours MSc in physics at the University of Auckland. He then went to Harvard University as a Fulbright Scholar, obt... |
https://en.wikipedia.org/wiki/Schur%E2%80%93Zassenhaus%20theorem | The Schur–Zassenhaus theorem is a theorem in group theory which states that if is a finite group, and is a normal subgroup whose order is coprime to the order of the quotient group , then is a semidirect product (or split extension) of and . An alternative statement of the theorem is that any normal Hall subgroup ... |
https://en.wikipedia.org/wiki/David%20Henderson%20%28economist%29 | Patrick David Henderson (10 April 1927 – 30 September 2018) was a British economist. He was the chief economist at the Economics and Statistics Department at the OECD during 1984–1992. Before that he worked as an academic economist in Britain, first at Oxford (Fellow of Lincoln College) and later at University Colle... |
https://en.wikipedia.org/wiki/UEFA%20Cup%20Winners%27%20Cup%20records%20and%20statistics | Below are tables of the clubs that have won the Cup Winners' Cup.
Performances
By club
By nation
By manager
Four managers hold the record of winning the competition on two occasions:
Nereo Rocco: 1968 and 1973 (Milan)
Valeriy Lobanovskyi in 1975 and 1986 (Dynamo Kyiv)
Johan Cruyff: 1987 (Ajax) and 1989 (Barcelo... |
https://en.wikipedia.org/wiki/Quasi-set%20theory | Quasi-set theory is a formal mathematical theory for dealing with collections of objects, some of which may be indistinguishable from one another. Quasi-set theory is mainly motivated by the assumption that certain objects treated in quantum physics are indistinguishable and don't have individuality.
Motivation
The Am... |
https://en.wikipedia.org/wiki/Introduction%20to%20Commutative%20Algebra | Introduction to Commutative Algebra is a well-known commutative algebra textbook written by Michael Atiyah and Ian G. Macdonald. It deals with elementary concepts of commutative algebra including localization, primary decomposition, integral dependence, Noetherian and Artinian rings and modules, Dedekind rings, complet... |
https://en.wikipedia.org/wiki/Cipher%20%28disambiguation%29 | A cipher is a method of encryption or decryption.
Cipher may also refer to:
Science and mathematics
CIPHER (DOS command), an external filter command in some versions of MS-DOS 2.xx
One of the names for the number 0 in English
Entertainment and culture
Cipher (manga), a manga series by Minako Narita
Cipher (comic... |
https://en.wikipedia.org/wiki/Control%20point%20%28mathematics%29 | In computer-aided geometric design a control point is a member of a set of points used to determine the shape of a spline curve or, more generally, a surface or higher-dimensional object.
For Bézier curves, it has become customary to refer to the -vectors in a parametric representation of a curve or surface in -spac... |
https://en.wikipedia.org/wiki/Igusa%20zeta%20function | In mathematics, an Igusa zeta function is a type of generating function, counting the number of solutions of an equation, modulo p, p2, p3, and so on.
Definition
For a prime number p let K be a p-adic field, i.e. , R the valuation ring and P the maximal ideal. For we denote by the valuation of z, , and for a uni... |
https://en.wikipedia.org/wiki/Roller%20hockey%20at%20the%201992%20Summer%20Olympics%20%E2%80%93%20Squads%20and%20statistics | Below are listed the squad constitutions for every nation which presented a team to the roller hockey competition at the 1992 Summer Olympics. Along with the rosters are also displayed total statistics per player and some general competition statistics.
Angola
Argentina
Australia
Brazil
Germany
Italy
Japan
Neth... |
https://en.wikipedia.org/wiki/Samuel%20S.%20Wilks | Samuel Stanley Wilks (June 17, 1906 – March 7, 1964) was an American mathematician and academic who played an important role in the development of mathematical statistics, especially in regard to practical applications.
Early life and education
Wilks was born in Little Elm, Texas and raised on a farm. He studied Ind... |
https://en.wikipedia.org/wiki/List%20of%20AC%20Milan%20records%20and%20statistics | Associazione Calcio Milan are an Italian professional football club based in Milan, Lombardy. The club was founded as Milan Foot-Ball and Cricket Club in 1899 and has competed in the Italian football league since the following year. Milan currently play in Serie A, the top tier of Italian football. They have been out o... |
https://en.wikipedia.org/wiki/International%20Journal%20of%20Mathematics%20and%20Mathematical%20Sciences | The International Journal of Mathematics and Mathematical Sciences is a biweekly peer-reviewed mathematics journal. It was established in 1978 by Lokenath Debnath and is published by the Hindawi Publishing Corporation.
The journal publishes articles in all areas of mathematics such as pure and applied mathematics, mat... |
https://en.wikipedia.org/wiki/Adherent%20point | In mathematics, an adherent point (also closure point or point of closure or contact point) of a subset of a topological space is a point in such that every neighbourhood of (or equivalently, every open neighborhood of ) contains at least one point of A point is an adherent point for if and only if is in the ... |
https://en.wikipedia.org/wiki/Dvoretzky%E2%80%93Kiefer%E2%80%93Wolfowitz%20inequality | In the theory of probability and statistics, the Dvoretzky–Kiefer–Wolfowitz–Massart inequality (DKW inequality) bounds how close an empirically determined distribution function will be to the distribution function from which the empirical samples are drawn. It is named after Aryeh Dvoretzky, Jack Kiefer, and Jacob Wolf... |
https://en.wikipedia.org/wiki/Viggo%20Stoltenberg-Hansen | Viggo Stoltenberg-Hansen, born 1942, professor at Uppsala University, Department of Mathematics, is a Swedish mathematician/logician and expert on domain theory and recursion theory (also known as computability theory). Viggo received his PhD in Mathematics (titled "On Priority Arguments In Friedberg Theories") from Un... |
https://en.wikipedia.org/wiki/Inverse-Wishart%20distribution | In statistics, the inverse Wishart distribution, also called the inverted Wishart distribution, is a probability distribution defined on real-valued positive-definite matrices. In Bayesian statistics it is used as the conjugate prior for the covariance matrix of a
multivariate normal distribution.
We say follows an... |
https://en.wikipedia.org/wiki/Neighbourhood%20Statistics%20Service | The Neighbourhood Statistics Service (NeSS) was established in 2001 by the UK's Office for National Statistics (ONS) and the Neighbourhood Renewal Unit (NRU) - then part of the Office of the Deputy Prime Minister (ODPM), now Communities and Local Government (CLG) - to provide good quality small area data to support the... |
https://en.wikipedia.org/wiki/Marino%20Ba%C5%BEdari%C4%87 | Marino Baždarić (born 25 November 1978) is a Croatian former professional basketball player, who is currently the sports director for Cedevita Junior.
Career statistics
External links
ACB Profile
1978 births
Living people
ABA League players
Croatian expatriate basketball people in Spain
Croatian men's basketball ... |
https://en.wikipedia.org/wiki/Alpha%20Sigma%20Kappa | Alpha Sigma Kappa – Women in Technical Studies ( – WiTS) is a social sorority for women in the fields of mathematics, architecture, engineering, technology and the sciences.
The sorority was founded at the University of Minnesota in 1989 by a group of women who had formerly been affiliated with the Sisters of Triangle... |
https://en.wikipedia.org/wiki/Egbert%20van%20Kampen | Egbert Rudolf van Kampen (28 May 1908 – 11 February 1942) was a Dutch mathematician. He made important contributions to topology, especially to the study of fundamental groups.
Life
Van Kampen was born to Dutch parents in Belgium, where his father had recently taken a job as an accountant in Antwerp. At the outbreak o... |
https://en.wikipedia.org/wiki/Amsterdam%20Science%20Park |
Amsterdam Science Park is a science park in the Oost city district of Amsterdam, Netherlands with foci on physics, mathematics, information technology and the life sciences. The 70 hectare (175 acre) park provides accommodations for science, business and housing. Resident groups include institutes of the natural scien... |
https://en.wikipedia.org/wiki/Kumon | Kumon Institute Education Co. Ltd. is an educational network based in Japan and created by Toru Kumon. It uses his Kumon Method to teach mathematics and reading primarily for young students.
History
Kumon was founded by Toru Kumon, a Japanese educator, in July 1958, when he opened the first Kumon Maths Centre in Morig... |
https://en.wikipedia.org/wiki/List%20of%20science%20and%20technology%20awards%20for%20women | This list of science and technology awards for women is an index to articles about notable awards made to women for work in science and the STEM (Science, technology, engineering, and mathematics) fields generally. It includes awards for astronomy, space and atmospheric science; biology and medicine; chemistry; enginee... |
https://en.wikipedia.org/wiki/Dutra%20%28footballer%2C%20born%201973%29 | Antônio Monteiro Dutra (born August 11, 1973), or simply Dutra, is a Brazilian left back.
Club statistics
Honours
Santos
Torneio Rio-São Paulo: 1997
Coritiba
Campeonato Paranaense: 1999
Yokohama F. Marinos
J.League Cup: 2001
J1 League : 2003, 2004
Emperor's Cup: 2013
Sport
Campeonato Pernambucano: 2007, 2008, 2009... |
https://en.wikipedia.org/wiki/An%20Yong-hak | An Yong-Hak (born 25 October 1978) is a Japanese-born North Korean football midfielder. He is a former member of the North Korea national football team.
Club statistics
Updated to 23 February 2016.
Honours
Albirex Niigata
J2 League (1): 2003
Suwon Bluewings
K League 1 (1): 2008
Korean FA Cup (1): 2009
Korean League... |
https://en.wikipedia.org/wiki/Lucio%20Russo | Lucio Russo (born 22 November 1944) is an Italian physicist, mathematician and historian of science. Born in Venice, he teaches at the Mathematics Department of the University of Rome Tor Vergata.
Among his main areas of interest are Gibbs measure of the Ising model, percolation theory, and finite Bernoulli schemes, w... |
https://en.wikipedia.org/wiki/Elements%20of%20Algebra | Elements of Algebra is an elementary mathematics textbook written by mathematician Leonhard Euler around 1765 in German. It was first published in Russian as "Universal Arithmetic" (Универсальная арифметика), two volumes appearing in 1768-9 and in 1770 was printed from the original text. Elements of Algebra is one of t... |
https://en.wikipedia.org/wiki/JSJ | JSJ may refer to:
IATA code for Jiansanjiang Airport
JSJ decomposition, a process in mathematics of decomposing a topological space |
https://en.wikipedia.org/wiki/Tudor%20Ganea | Tudor Ganea (October 17, 1922 –August 1971) was a Romanian-American mathematician, known for his work in algebraic topology, especially homotopy theory. Ganea left Communist Romania to settle in the United States in the early 1960s. He taught at the University of Washington.
Life and work
He studied mathematics at the... |
https://en.wikipedia.org/wiki/Ganea%20conjecture | Ganea's conjecture is a now disproved claim in algebraic topology. It states that
for all , where is the Lusternik–Schnirelmann category of a topological space X, and Sn is the n-dimensional sphere.
The inequality
holds for any pair of spaces, and . Furthermore, , for any sphere , . Thus, the conjecture amo... |
https://en.wikipedia.org/wiki/GEOS%20circle | In geometry, the GEOS circle is derived from the intersection of four lines that are associated with a generalized triangle: the Euler line, the Soddy line, the orthic axis and the Gergonne line. Note that the Euler line is orthogonal to the orthic axis and that the Soddy line is orthogonal to the Gergonne line.
These... |
https://en.wikipedia.org/wiki/B%20%28disambiguation%29 | B is the second letter of the Latin alphabet.
B may also refer to:
Science, technology, and mathematics
Astronomy
Astronomical objects in the Barnard list of dark nebulae (abbreviation B)
Latitude (b) in the galactic coordinate system
Biology and medicine
Haplogroup B (mtDNA), a human mitochondrial DNA (mtDNA) h... |
https://en.wikipedia.org/wiki/Progress%20in%20Physics | Progress in Physics is an open-access academic journal, publishing papers in theoretical and experimental physics, including related themes from mathematics. The journal was founded by Dmitri Rabounski, Florentin Smarandache, and Larissa Borissova in 2005, and is published quarterly. Rabounski is the editor-in-chief, w... |
https://en.wikipedia.org/wiki/AGG | Agg or AGG may refer to:
As an acronym:
Anti-Grain Geometry, computer graphics rendering library
Aesthetic group gymnastics, gymnastics In a group
Abnormal grain growth, materials science phenomenon
Art Gallery of Guelph
AGG (programming language)
Attorney General of the Gambia
Attorney General of Georgia
Atto... |
https://en.wikipedia.org/wiki/Anti-Grain%20Geometry | Anti-Grain Geometry (AGG) is a 2D rendering graphics library written in C++. It features anti-aliasing and sub-pixel resolution. It is not a graphics library, per se, but rather a framework to build a graphics library upon.
The library is operating system independent and renders to an abstract memory object. It comes ... |
https://en.wikipedia.org/wiki/Adleman%E2%80%93Pomerance%E2%80%93Rumely%20primality%20test | In computational number theory, the Adleman–Pomerance–Rumely primality test is an algorithm for determining whether a number is prime. Unlike other, more efficient algorithms for this purpose, it avoids the use of random numbers, so it is a deterministic primality test. It is named after its discoverers, Leonard Adlema... |
https://en.wikipedia.org/wiki/Stationary%20sequence | In probability theory – specifically in the theory of stochastic processes, a stationary sequence is a random sequence whose joint probability distribution is invariant over time. If a random sequence X j is stationary then the following holds:
where F is the joint cumulative distribution function of the random va... |
https://en.wikipedia.org/wiki/Riemann%20form | In mathematics, a Riemann form in the theory of abelian varieties and modular forms, is the following data:
A lattice Λ in a complex vector space Cg.
An alternating bilinear form α from Λ to the integers satisfying the following Riemann bilinear relations:
the real linear extension αR:Cg × Cg→R of α satisfies αR(i... |
https://en.wikipedia.org/wiki/Alternating%20multilinear%20map | In mathematics, more specifically in multilinear algebra, an alternating multilinear map is a multilinear map with all arguments belonging to the same vector space (for example, a bilinear form or a multilinear form) that is zero whenever any pair of arguments is equal. More generally, the vector space may be a module... |
https://en.wikipedia.org/wiki/Mohammad%20Gholamin | Mohammad Gholamin Noveirsari (, born 11 February 1986 in Bandar-e Anzali, Iran) is an Iranian football player.
He was also a member of Iran national under-23 football team.
Club statistics
Assist Goals
External links
Persian League Profile
Iranian men's footballers
1986 births
Living people
Footballers from Banda... |
https://en.wikipedia.org/wiki/Right%20inverse | A right inverse in mathematics may refer to:
A right inverse element with respect to a binary operation on a set
A right inverse function for a mapping between sets
See also
Right-cancellative
Loop (algebra), an algebraic structure with identity element where every element has a unique left and right inverse
Se... |
https://en.wikipedia.org/wiki/Cotlar%E2%80%93Stein%20lemma | In mathematics, in the field of functional analysis, the Cotlar–Stein almost orthogonality lemma is named after mathematicians Mischa Cotlar
and Elias Stein. It may be used to obtain information on the operator norm on an operator, acting from one Hilbert space into another
when the operator can be decomposed into almo... |
https://en.wikipedia.org/wiki/Sunflower%20%28mathematics%29 | In the mathematical fields of set theory and extremal combinatorics, a sunflower or -system is a collection of sets in which all possible distinct pairs of sets share the same intersection. This common intersection is called the kernel of the sunflower.
The naming arises from a visual similarity to the botanical sunfl... |
https://en.wikipedia.org/wiki/Geoboard | A geoboard is a mathematical manipulative used to explore basic concepts in plane geometry such as perimeter, area and the characteristics of triangles and other polygons. It consists of a physical board with a certain number of nails half driven in, around which are wrapped geo bands that are made of rubber. Normal r... |
https://en.wikipedia.org/wiki/Eilenberg%E2%80%93Ganea%20conjecture | The Eilenberg–Ganea conjecture is a claim in algebraic topology. It was formulated by Samuel Eilenberg and Tudor Ganea in 1957, in a short, but influential paper. It states that if a group G has cohomological dimension 2, then it has a 2-dimensional Eilenberg–MacLane space . For n different from 2, a group G of coho... |
https://en.wikipedia.org/wiki/Whitehead%20conjecture | The Whitehead conjecture (also known as the Whitehead asphericity conjecture) is a claim in algebraic topology. It was formulated by J. H. C. Whitehead in 1941. It states that every connected subcomplex of a two-dimensional aspherical CW complex is aspherical.
A group presentation is called aspherical if the two-dime... |
https://en.wikipedia.org/wiki/1993%E2%80%9394%20First%20League%20of%20FR%20Yugoslavia | Statistics of First League of FR Yugoslavia () for the 1993–94 season.
Overview
The league was divided into 2 groups, A and B, consisting each of 10 clubs. Both groups were played in league system. By winter break all clubs in each group meet each other twice, home and away, with the bottom four classified from A gro... |
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