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https://en.wikipedia.org/wiki/Jean-Toussaint%20Desanti | Jean-Toussaint Desanti (8 October 1914 – 20 January 2002) was a French educator and philosopher known for his work on both the philosophy of mathematics and phenomenology.
Biography
The son of Jean-François Desanti and Marie-Paule Colonna, he was born in Ajaccio and studied the philosophy of mathematics with Jean Cava... |
https://en.wikipedia.org/wiki/Ali%20Jokar | Ali Jokar () is an Iranian football defender, who currently plays for Al-Shahania.
Club career
Club career statistics
References
External links
Living people
Umm Salal SC players
Al-Shamal SC players
Al Shahaniya SC players
Iranian men's footballers
Qatar Stars League players
Qatari Second Division players
1... |
https://en.wikipedia.org/wiki/Automorphic%20Forms%20on%20GL%282%29 | Automorphic Forms on GL(2) is a mathematics book by where they rewrite Erich Hecke's theory of modular forms in terms of the representation theory of GL(2) over local fields and adele rings of global fields and prove the Jacquet–Langlands correspondence. A second volume by gives an interpretation of some results by R... |
https://en.wikipedia.org/wiki/William%20B.%20Gragg | William B. Gragg (1936–2016) ended his career as an Emeritus Professor in the Department of Applied Mathematics at the Naval Postgraduate School. He has made fundamental contributions in numerical analysis, particularly the areas of numerical linear algebra and numerical methods for ordinary differential equations.
He... |
https://en.wikipedia.org/wiki/Ladislav%20Skula | Ladislav "Ladja" Skula (born June 30, 1937) is a Czech mathematician. His work spans across topology, algebraic number theory, and the theory of ordered sets. He has published over 80 papers and notable results on the Fermat quotient.
He obtained his Dr.Sc. degree from Charles University in Prague with a thesis on "ob... |
https://en.wikipedia.org/wiki/Error%20analysis%20%28mathematics%29 | In mathematics, error analysis is the study of kind and quantity of error, or uncertainty, that may be present in the solution to a problem. This issue is particularly prominent in applied areas such as numerical analysis and statistics.
Error analysis in numerical modeling
In numerical simulation or modeling of re... |
https://en.wikipedia.org/wiki/Growth%20curve%20%28statistics%29 | The growth curve model in statistics is a specific multivariate linear model, also known as GMANOVA (Generalized Multivariate Analysis-Of-Variance). It generalizes MANOVA by allowing post-matrices, as seen in the definition.
Definition
Growth curve model: Let X be a p×n random matrix corresponding to the observations... |
https://en.wikipedia.org/wiki/Tiago%20%28footballer%2C%20born%201994%29 | Tiago Henrique Da Silva Pereira, (born 30 April 1994) is a Brazilian football player.
Club statistics
References
External links
1994 births
Living people
Brazilian men's footballers
Brazilian expatriate men's footballers
Expatriate men's footballers in Japan
J1 League players
J2 League players
Nagoya Grampus player... |
https://en.wikipedia.org/wiki/Toric%20stack | In algebraic geometry, a toric stack is a stacky generalization of a toric variety. More precisely, a toric stack is obtained by replacing in the construction of a toric variety a step of taking GIT quotients with that of taking quotient stacks. Consequently, a toric variety is a coarse approximation of a toric stack. ... |
https://en.wikipedia.org/wiki/Francis%20Bashforth | Francis Bashforth (8 January 1819 – 12 February 1912) was an English Anglican priest and mathematician, who is known for his use of applied mathematics on ballistics.
Early life and education
Bashforth was born on 8 January 1819 in Thurnscoe, Yorkshire, England. Bashforth was the eldest son of John Bashforth, a farmer... |
https://en.wikipedia.org/wiki/Masanori%20Abe | is a retired Japanese professional footballer who played for FC Gifu.
Club statistics
Updated to 2 February 2020.
References
External links
Profile at FC Gifu
Facebook Profile
1991 births
Living people
Tokyo International University alumni
Association football people from Tokyo Metropolis
People from Kokubunji, T... |
https://en.wikipedia.org/wiki/Localization%20formula%20for%20equivariant%20cohomology | In differential geometry, the localization formula states: for an equivariantly closed equivariant differential form on an orbifold M with a torus action and for a sufficient small in the Lie algebra of the torus T,
where the sum runs over all connected components F of the set of fixed points , is the orbifold mul... |
https://en.wikipedia.org/wiki/Ryoto%20Higa | Ryoto Higa (比嘉 諒人, born 17 October 1990) is a Japanese football player who last played for Blaublitz Akita.
Club statistics
Updated to 23 February 2018.
Honours
Blaublitz Akita
J3 League (1): 2017
References
External links
Profile at Blaublitz Akita
1990 births
Living people
Niigata University of Health and Wel... |
https://en.wikipedia.org/wiki/Ore%20algebra | In computer algebra, an Ore algebra is a special kind of iterated Ore extension that can be used to represent linear functional operators, including linear differential and/or recurrence operators. The concept is named after Øystein Ore.
Definition
Let be a (commutative) field and be a commutative polynomial ring ... |
https://en.wikipedia.org/wiki/Hiroto%20Nakagawa%20%28footballer%2C%20born%201994%29 | is a Japanese footballer who plays as a midfielder for club Oita Trinita.
Club statistics
.
References
External links
Profile at Kashiwa Reysol
J.League profile
1994 births
Living people
Japanese men's footballers
Association football people from Saitama Prefecture
J1 League players
J2 League players
J3 League... |
https://en.wikipedia.org/wiki/Non-commutative%20conditional%20expectation | In mathematics, non-commutative conditional expectation is a generalization of the notion of conditional expectation in classical probability. The space of essentially bounded measurable functions on a -finite measure space is the canonical example of a commutative von Neumann algebra. For this reason, the theory of v... |
https://en.wikipedia.org/wiki/Port%20of%20Osaka | The is the main port in Japan, located in Osaka within Osaka Bay. The Port of Osaka also has several sister ports including the Port of Busan.
Harbor Statistics
Cargo Handling Volume (2016)
Foreign trade: 34.11 million tons
Domestic trade: 48.09 million tons (including 31.29 million tons of ferries)
Mooring fa... |
https://en.wikipedia.org/wiki/Siobh%C3%A1n%20Vernon | Siobhán Vernon (née O'Shea) was the first Irish-born woman to get a PhD in pure mathematics in Ireland, in 1964.
Early life and education
Siobhán O'Shea was born in Macroom, County Cork, in 1932 and was the daughter of Joseph J. O'Shea and his wife M. O'Shea.
Her post-primary education was at the Convent of Mercy in... |
https://en.wikipedia.org/wiki/Indulata%20Sukla | Indulata L. Sukla (7 March 1944 – 30 June 2022) was an Indian academic, who was professor of mathematics for more than three decades at Sambalpur University, Sambalpur, Odisha.
She did her schooling from Maharani Prem Kumari Girls’ School and B.Sc. with Mathematics Honours from M.P.C. College, Baripada. She completed ... |
https://en.wikipedia.org/wiki/Richard%20Zach | Richard Zach is a Canadian logician, philosopher of mathematics, and historian of logic and analytic philosophy. He is currently Professor of Philosophy at the University of Calgary.
Research
Zach's research interests include the development of formal logic and historical figures (Hilbert, Gödel, and Carnap) associat... |
https://en.wikipedia.org/wiki/William%20Campion%20%28mathematician%29 | William Magan Campion (1820–1896) was a Sadleirian Lecturer in Mathematics and the President of Queens' College, Cambridge, from 1892 until his death.
Life
Campion was born in Ireland on 28 October 1820, and was the second son of William Campion of Maryborough, County Laois. He was admitted as pensioner to Queens' C... |
https://en.wikipedia.org/wiki/Nelson%20Merentes | Nelson José Merentes Díaz (born 6 May 1954) is a Venezuelan mathematician, researcher, and politician.
Academic activity
In 1978 Merentes finished his bachelor's degree of Mathematics at Central University of Venezuela and continued his post graduate education taking courses on Economy and Finance, as well as in mul... |
https://en.wikipedia.org/wiki/Taniyama%20group | In mathematics, the Taniyama group is a group that is an extension of the absolute Galois group of the rationals by the Serre group. It was introduced by using an observation by Deligne, and named after Yutaka Taniyama. It was intended to be the group scheme whose representations correspond to the (hypothetical) CM mo... |
https://en.wikipedia.org/wiki/Serre%20group | In mathematics, the Serre group S is the pro-algebraic group whose representations correspond to CM-motives over the algebraic closure of the rationals, or to polarizable rational Hodge structures with abelian Mumford–Tate groups. It is a projective limit of finite dimensional tori, so in particular is abelian. It was ... |
https://en.wikipedia.org/wiki/UPower | UPower (previously DeviceKit-power) is a piece of middleware (an abstraction layer) for power management on Linux systems. It enumerates power sources, maintains statistics and history data on them and notifies about status changes. It consists of a daemon (upowerd), an application programming interface and a set of co... |
https://en.wikipedia.org/wiki/Kawasaki%27s%20Riemann%E2%80%93Roch%20formula | In differential geometry, Kawasaki's Riemann–Roch formula, introduced by Tetsuro Kawasaki, is the Riemann–Roch formula for orbifolds. It can compute the Euler characteristic of an orbifold.
Kawasaki's original proof made a use of the equivariant index theorem. Today, the formula is known to follow from the Riemann–Roc... |
https://en.wikipedia.org/wiki/Fern%20Hunt | Fern Yvette Hunt (born January 14, 1948) is an American mathematician known for her work in applied mathematics and mathematical biology. She currently works as a researcher at the National Institute of Standards and Technology, where she conducts research on the ergodic theory of dynamical systems.
Early life and edu... |
https://en.wikipedia.org/wiki/Harborth%27s%20conjecture | In mathematics, Harborth's conjecture states that every planar graph has a planar drawing in which every edge is a straight segment of integer length. This conjecture is named after Heiko Harborth, and (if true) would strengthen Fáry's theorem on the existence of straight-line drawings for every planar graph. For this ... |
https://en.wikipedia.org/wiki/Reinsurance%20Actuarial%20Premium | Actuarial reinsurance premium calculation uses the similar mathematical tools as actuarial insurance premium. Nevertheless, Catastrophe modeling, Systematic risk or risk aggregation statistics tools are more important.
Burning cost
Typically burning cost is the estimated cost of claims in the forthcoming insurance pe... |
https://en.wikipedia.org/wiki/Kaplan%E2%80%93Yorke%20conjecture | In applied mathematics, the Kaplan–Yorke conjecture concerns the dimension of an attractor, using Lyapunov exponents. By arranging the Lyapunov exponents in order from largest to smallest , let j be the largest index for which
and
Then the conjecture is that the dimension of the attractor is
This idea is used for th... |
https://en.wikipedia.org/wiki/K%C3%A4ll%C3%A9n%20function | The Källén function, also known as triangle function, is a polynomial function in three variables, which appears in geometry and particle physics. In the latter field it is usually denoted by the symbol . It is named after the theoretical physicist Gunnar Källén, who introduced it as a short-hand in his textbook Elemen... |
https://en.wikipedia.org/wiki/Symmetry%20%28geometry%29 | In geometry, an object has symmetry if there is an operation or transformation (such as translation, scaling, rotation or reflection) that maps the figure/object onto itself (i.e., the object has an invariance under the transform). Thus, a symmetry can be thought of as an immunity to change. For instance, a circle rota... |
https://en.wikipedia.org/wiki/Kadison%20transitivity%20theorem | In mathematics, Kadison transitivity theorem is a result in the theory of C*-algebras that, in effect, asserts the equivalence of the notions of topological irreducibility and algebraic irreducibility of representations of C*-algebras. It implies that, for irreducible representations of C*-algebras, the only non-zero l... |
https://en.wikipedia.org/wiki/Chv%C3%A1tal%E2%80%93Sankoff%20constants | In mathematics, the Chvátal–Sankoff constants are mathematical constants that describe the lengths of longest common subsequences of random strings. Although the existence of these constants has been proven, their exact values are unknown. They are named after Václav Chvátal and David Sankoff, who began investigating t... |
https://en.wikipedia.org/wiki/Lambda%20calculus%20definition | Lambda calculus is a formal mathematical system based on lambda abstraction and function application. Two definitions of the language are given here: a standard definition, and a definition using mathematical formulas.
Standard definition
This formal definition was given by Alonzo Church.
Definition
Lambda expressi... |
https://en.wikipedia.org/wiki/Teja%20Paku%20Alam | Teja Paku Alam (born 14 September 1994) is an Indonesian professional footballer who plays as a goalkeeper for Liga 1 club Persib Bandung.
Career statistics
Club
Honours
Club
Sriwijaya U-21
Indonesia Super League U-21: 2012–13
Sriwijaya FC
Indonesia President's Cup 3rd place: 2018
East Kalimantan Governor Cup:... |
https://en.wikipedia.org/wiki/LEAP%20Science%20and%20Maths%20Schools | Langa Education Assistance Program (LEAP), also known as LEAP Science and Mathematics Schools, is a collection of six free secondary education schools located in three provinces in South Africa. The first LEAP school opened in 2004 in rented premises in Observatory, Cape Town and mainly served the township of Langa. LE... |
https://en.wikipedia.org/wiki/Pisier%E2%80%93Ringrose%20inequality | In mathematics, Pisier–Ringrose inequality is an inequality in the theory of C*-algebras which was proved by Gilles Pisier in 1978 affirming a conjecture of John Ringrose. It is an extension of the Grothendieck inequality.
Statement
Theorem. If is a bounded, linear mapping of one C*-algebra into another C*-algebra ,... |
https://en.wikipedia.org/wiki/William%20E.%20Bradley%20Jr. | William Earle Bradley Jr. (January 7, 1913 – September 19, 2000) was an American engineer and businessman who was the first president of the Society for Industrial and Applied Mathematics. He spent much of his career in research at Philco. He also spent 10 years doing government work and founded a water-purification bu... |
https://en.wikipedia.org/wiki/Kadison%E2%80%93Kastler%20metric | In mathematics, the Kadison–Kastler metric is a metric on the space of C*-algebras on a fixed Hilbert space. It is the Hausdorff distance between the unit balls of the two C*-algebras, under the norm-induced metric on the space of all bounded operators on that Hilbert space.
It was used by Richard Kadison and Daniel K... |
https://en.wikipedia.org/wiki/Stavros%20Petavrakis | Stavros Petavrakis (, born 9 November 1992) is a Greek professional footballer who plays as a left-back for Super League club Panserraikos.
Career statistics
Career statistics
Honours
Club
AEK Athens
Football League 2: 2013–14 (6th Group)
Football League: 2014–15 (South Group)
Veria
Football League: 2020–21 (Nort... |
https://en.wikipedia.org/wiki/1988%20Northern%20Transvaal%20Currie%20Cup%20season |
Northern Transvaal results in the 1988 Currie cup
Statistics
1988 Currie cup log position
1988 - 1988 results summary (including play off matches)
Northern Transvaal
1988 |
https://en.wikipedia.org/wiki/1989%20Northern%20Transvaal%20Currie%20Cup%20season |
Northern Transvaal results in the 1989 Currie cup
Statistics
1989 Currie cup log position
1988 - 1989 results summary (including play off matches)
Northern Transvaal
1989 |
https://en.wikipedia.org/wiki/1990%20Northern%20Transvaal%20Currie%20Cup%20season |
Northern Transvaal results in the 1990 Currie cup
Statistics
1990 Currie cup log position
1988 - 1990 results summary (including play off matches)
Northern Transvaal
1990 |
https://en.wikipedia.org/wiki/D%C3%A1niel%20Bereczki | Dániel Bereczki (born 2 June 1996) is a Hungarian football player who plays for the Hungarian team DEAC as a midfielder.
Club statistics
Updated to games played as of 24 June 2020.
External links
MLSZ
HLSZ
1995 births
Footballers from Debrecen
Living people
Hungarian men's footballers
Hungary men's youth interna... |
https://en.wikipedia.org/wiki/1991%20Northern%20Transvaal%20Currie%20Cup%20season |
Northern Transvaal results in the 1991 Currie cup
Statistics
1991 Currie cup log position
1988 - 1991 results summary (including play off matches)
Northern Transvaal
1991 |
https://en.wikipedia.org/wiki/Mediterranean%20Mathematics%20Competition | The Mediterranean Mathematics Competition (also: Peter O’Halloran Memorial) is a mathematics competition for school students, taking place annually since 1998. All countries bordering the Mediterranean Sea are allowed to participate, as well as, if invited, their neighbouring countries.
Motto
The Mediterranean Compet... |
https://en.wikipedia.org/wiki/Ind-scheme | In algebraic geometry, an ind-scheme is a set-valued functor that can be written (represented) as a direct limit (i.e., inductive limit) of closed embedding of schemes.
Examples
is an ind-scheme.
Perhaps the most famous example of an ind-scheme is an infinite grassmannian (which is a quotient of the loop group of an... |
https://en.wikipedia.org/wiki/Str%C3%B6mberg%20wavelet | In mathematics, the Strömberg wavelet is a certain orthonormal wavelet discovered by Jan-Olov Strömberg and presented in a paper published in 1983. Even though the Haar wavelet was earlier known to be an orthonormal wavelet, Strömberg wavelet was the first smooth orthonormal wavelet to be discovered. The term wavelet... |
https://en.wikipedia.org/wiki/1992%20Northern%20Transvaal%20Currie%20Cup%20season |
Northern Transvaal results in the 1992 Currie cup
Northern Transvaal did not qualify for the 1992 Currie Cup final.
Statistics
1992 Currie cup log position
1988 - 1992 results summary (including play off matches)
Northern Transvaal
1992 |
https://en.wikipedia.org/wiki/Geometry%20Wars%203%3A%20Dimensions | Geometry Wars 3: Dimensions is a 2014 multidirectional shooter video game developed by Lucid Games and published by Activision under the Sierra Entertainment brand name. The game was released on November 25, 2014 for Microsoft Windows, OS X, Linux, PlayStation 3 and PlayStation 4, day later for Xbox 360 and Xbox One an... |
https://en.wikipedia.org/wiki/Tom%20Denniss | Tom Denniss (born 24 February 1961) is an Australian athlete, inventor, scientist, and entrepreneur. A Doctor of Mathematics and Oceanography, he invented a technology to convert energy in ocean waves into electricity, also played professional rugby league, was a finalist in the Australian of the Year Award, and in 201... |
https://en.wikipedia.org/wiki/1993%20Northern%20Transvaal%20Currie%20Cup%20season |
Northern Transvaal results in the 1993 Currie cup
Northern Transvaal did not qualify for the 1993 Currie Cup final.
Statistics
1993 Currie cup log position
1988 - 1993 results summary (including play off matches)
Northern Transvaal
1993 |
https://en.wikipedia.org/wiki/1995%20Northern%20Transvaal%20Currie%20Cup%20season |
Northern Transvaal results in the 1995 Currie cup
Northern Transvaal did not qualify for the 1995 Currie Cup final.
Statistics
1995 Currie cup log position
1988 - 1995 results summary (including play off matches)
Northern Transvaal
1995 |
https://en.wikipedia.org/wiki/Bradley%E2%80%93Terry%20model | The Bradley–Terry model is a probability model for the outcome of pairwise comparisons between individuals, teams, or objects. Given a pair of individuals and drawn from some population, it estimates the probability that the pairwise comparison turns out true, as
where is a positive real-valued score assigned to i... |
https://en.wikipedia.org/wiki/Mind%20Trekkers | Mind Trekkers is a traveling festival that uses hands-on activities to encourage learning and exploration of STEM (science, technology, engineering, and mathematics) fields. The Mind Trekkers program is one component of the Center for Pre-College Outreach at Michigan Technological University. In the program, Michigan T... |
https://en.wikipedia.org/wiki/Network%20medicine | Network medicine is the application of network science towards identifying, preventing, and treating diseases. This field focuses on using network topology and network dynamics towards identifying diseases and developing medical drugs. Biological networks, such as protein-protein interactions and metabolic pathways, ar... |
https://en.wikipedia.org/wiki/Arthur%20Ogus | Arthur Edward Ogus is an American mathematician. His research is in algebraic geometry; he has served as chair of the mathematics department at the University of California, Berkeley.
Ogus did his undergraduate studies at Reed College, graduating in 1968, and earned his doctorate in 1972 from Harvard University under ... |
https://en.wikipedia.org/wiki/Cohomological%20descent | In algebraic geometry, a cohomological descent is, roughly, a "derived" version of a fully faithful descent in the classical descent theory. This point is made precise by the below: the following are equivalent: in an appropriate setting, given a map a from a simplicial space X to a space S,
is fully faithful.
The na... |
https://en.wikipedia.org/wiki/Marianne%20Menzzer | Marianne Menzzer (25 November 1814 – 5 June 1895) was a German feminist who used statistics to demonstrate discrimination against women in the workplace.
Life
Marianne Menzzer was born on 25 November 1814.
As was the case with many activist feminists in Germany, she did not marry.
A freethinker, for decades she coope... |
https://en.wikipedia.org/wiki/Incidence%20poset | In mathematics, an incidence poset or incidence order is a type of partially ordered set that represents the incidence relation between vertices and edges of an undirected graph. The incidence poset of a graph G has an element for each vertex or edge in G; in this poset, there is an order relation x ≤ y if and only if ... |
https://en.wikipedia.org/wiki/Schottky%20form | In mathematics, the Schottky form or Schottky's invariant is a Siegel cusp form J of degree 4 and weight 8, introduced by as a degree 16 polynomial in the Thetanullwerte of genus 4. He showed that it vanished at all Jacobian points (the points of the degree 4 Siegel upper half-space corresponding to 4-dimensional abel... |
https://en.wikipedia.org/wiki/Theta%20constant | In mathematics, a theta constant or
Thetanullwert' (German for theta zero value; plural Thetanullwerte) is the restriction θm(τ) = θm(τ,0) of a theta function θm(τ,z) with rational characteristic m to z = 0. The variable τ may be a complex number in the upper half-plane in which case the theta constants are modular fo... |
https://en.wikipedia.org/wiki/Institute%20of%20Geography | Institute of Geography may refer to:
Institute of Geographical Information Systems
Institute of Geography (Pedagogical University of Kraków)
Brazilian Institute of Geography and Statistics
National Institute of Statistics and Geography (Mexico)
Pan American Institute of Geography and History
Geographic Institute... |
https://en.wikipedia.org/wiki/Okop%2C%20Yambol%20Province | Okop (Bulgarian: Окоп) - a village in South-Eastern Bulgaria in the Yambol Province, in the Tundzha Municipality. According to the National Institute of Statistics, in the year of 2016, the village had 599 inhabitants. The Holy Assembly Council takes place on 24 May.
References
Villages in Yambol Province |
https://en.wikipedia.org/wiki/Asenovo%2C%20Yambol%20Province | Asenovo (Bulgarian: Асеново) - a village in South-Eastern Bulgaria in the Yambol Province, in the Tundzha Municipality. According to the National Institute of Statistics, in the year of 2011, the village had 93 inhabitants. The Holy Assembly Council takes place on 24 May.
References
Villages in Yambol Province |
https://en.wikipedia.org/wiki/Bolyarsko | Bolyarsko (Bulgarian: Болярско; Turkish: Emirli) - a village in South-Eastern Bulgaria in the Yambol Province, in the Tundzha Municipality. According to the National Institute of Statistics, in the year of 2011, the village had 327 inhabitants. The Holy Assembly Council takes place on 24 May.
References
Villages in Y... |
https://en.wikipedia.org/wiki/Botevo%2C%20Yambol%20Province | Botevo (Bulgarian: Ботево) - a village in South-Eastern Bulgaria in the Yambol Province, in the Tundzha Municipality. According to the National Institute of Statistics, in the year of 2011, the village had 899 inhabitants.
References
Villages in Yambol Province |
https://en.wikipedia.org/wiki/Chargan%2C%20Yambol%20Province | Chargan (Bulgarian: Чарган) - a village in South-Eastern Bulgaria in the Yambol Province, in the Tundzha Municipality. According to the National Institute of Statistics, in the year of 2011, the village had 576 inhabitants.
Honours
Chargan Ridge in Graham Land, Antarctica is named after the village.
References
Villa... |
https://en.wikipedia.org/wiki/Chelnik | Chelnik (Bulgarian: Челник) - a village in South-Eastern Bulgaria in the Yambol Province, in the Tundzha Municipality. According to the National Institute of Statistics, in the year of 2011, the village had 300 inhabitants.
References
Villages in Yambol Province |
https://en.wikipedia.org/wiki/Marvin%20Zelen | Marvin Zelen (June 21, 1927 – November 15, 2014) was Professor Emeritus of Biostatistics in the Department of Biostatistics at the Harvard T.H. Chan School of Public Health (HSPH), and Lemuel Shattuck Research Professor of Statistical Science (the first recipient). During the 1980s, Zelen chaired HSPH's Department of ... |
https://en.wikipedia.org/wiki/Igusa%20group | In mathematics, an Igusa group or Igusa subgroup is a subgroup of the Siegel modular group defined by some congruence conditions. They were introduced by .
Definition
The symplectic group Sp2g(Z) consists of the matrices
such that ABt and CDt are symmetric, and ADt − CBt = I (the identity matrix).
The Igusa group... |
https://en.wikipedia.org/wiki/1998%20Blue%20Bulls%20Currie%20Cup%20season |
Blue Bulls results in the 1998 Currie cup
Statistics
1998 Currie cup log position
1988 - 1998 results summary (including play off matches)
Blue Bulls
1998 |
https://en.wikipedia.org/wiki/Lists%20of%20vector%20identities | There are two lists of mathematical identities related to vectors:
Vector algebra relations — regarding operations on individual vectors such as dot product, cross product, etc.
Vector calculus identities — regarding operations on vector fields such as divergence, gradient, curl, etc. |
https://en.wikipedia.org/wiki/Coen%20Zuidema | Coen Zuidema (also Coenraad Zuidema, born 29 August 1942 in Surakarta, Indonesia) is a Dutch chess player.
Zuidema studied mathematics at VU University Amsterdam from 1960 to 1968. From 1974 until his retirement, he worked for IBM.
Coen Zuidema participated in several highly competitive chess tournaments, including ... |
https://en.wikipedia.org/wiki/Ostrogradsky%20instability | In applied mathematics, the Ostrogradsky instability is a feature of some solutions of theories having equations of motion with more than two time derivatives (higher-derivative theories). It is suggested by a theorem of Mikhail Ostrogradsky in classical mechanics according to which a non-degenerate Lagrangian depende... |
https://en.wikipedia.org/wiki/Ikeda%20lift | In mathematics, the Ikeda lift is a lifting of modular forms to Siegel modular forms. The existence of the lifting was conjectured by W. Duke and Ö. Imamoḡlu and also by T. Ibukiyama, and the lifting was constructed by . It generalized the Saito–Kurokawa lift from modular forms of weight 2k to genus 2 Siegel modular fo... |
https://en.wikipedia.org/wiki/Paramodular%20group | In mathematics, a paramodular group is a special sort of arithmetic subgroup of the symplectic group. It is a generalization of the Siegel modular group, and has the same relation to polarized abelian varieties that the Siegel modular group has to principally polarized abelian varieties. It is the group of automorphism... |
https://en.wikipedia.org/wiki/Siegel%20Eisenstein%20series | In mathematics, a Siegel Eisenstein series (sometimes just called an Eisenstein series or a Siegel series) is a generalization of Eisenstein series to Siegel modular forms.
gave an explicit formula for their coefficients.
Definition
The Siegel Eisenstein series of degree g and weight an even integer k > 2 is given ... |
https://en.wikipedia.org/wiki/Tausha%20Mills | NarTausha Annette "Tausha" Mills (born February 29, 1976) is a former professional basketball player who played on multiple teams in the WNBA.
She played a total of 99 games.
Career statistics
College
Regular season
|-
| style="text-align:left;"|2000
| style="text-align:left;"|Washington
| 31 || 0 || 9.5 || .438 |... |
https://en.wikipedia.org/wiki/James%27%20space | In the area of mathematics known as functional analysis, James' space is an important example in the theory of Banach spaces and commonly serves as useful counterexample to general statements concerning the structure of general Banach spaces. The space was first introduced in 1950 in a short paper by Robert C. James.
... |
https://en.wikipedia.org/wiki/Ferdinand%20Bernabela | Ferdinand Bernabela is a Bonaire professional football manager. From 2014 to 2015 he coached the Bonaire national football team.
Managerial statistics
References
External links
Profile at Soccerpunter.com
Bonaire - Caribbean Football
Year of birth missing (living people)
Living people
Bonaire football managers... |
https://en.wikipedia.org/wiki/Siegel%20operator | In mathematics, the Siegel operator is a linear map from (level 1) Siegel modular forms of degree d to Siegel modular forms of degree d − 1, generalizing taking the constant term of a modular form. The kernel is the space of Siegel cusp forms of degree d.
References
Automorphic forms |
https://en.wikipedia.org/wiki/Carl%20Engstr%C3%B6m%20%28basketball%29 | Carl Engström (born September 26, 1991) is a Swedish professional basketball player.
College statistics
External links
Eurobasket.com profile
RealGM profile
1991 births
Living people
Alabama Crimson Tide men's basketball players
BC Nevėžis players
Centers (basketball)
Korvpalli Meistriliiga players
People from... |
https://en.wikipedia.org/wiki/Siegel%20theta%20series | In mathematics, a Siegel theta series is a Siegel modular form associated to a positive definite lattice, generalizing the 1-variable theta function of a lattice.
Definition
Suppose that L is a positive definite lattice. The Siegel theta series of degree g is defined by
where T is an element of the Siegel upper hal... |
https://en.wikipedia.org/wiki/Meysam%20Majidi | Meysam Majidi (; born 25 October 1986) is a retired Football player who mostly played as a defender.
Club career
Club career statistics
Assist Goals
International career
Majidi was called up to the senior Iran squad for a 2018 FIFA World Cup qualifier against Guam in November 2015.
References
1986 births
Living ... |
https://en.wikipedia.org/wiki/Sacks%20property | In mathematical set theory, the Sacks property holds between two models of Zermelo–Fraenkel set theory if they are not "too dissimilar" in the following sense.
For and transitive models of set theory, is said to have the Sacks property over if and only if for every function mapping to such that diverges to inf... |
https://en.wikipedia.org/wiki/Beta%20Kappa%20Chi | Beta Kappa Chi () is a scholastic honor society that recognizes academic achievement among students in the fields of natural science and mathematics.
The society was founded at Lincoln University in 1923 and was admitted to the Association of College Honor Societies in 1961.
Beta Kappa Chi honor society has 67 active... |
https://en.wikipedia.org/wiki/FK%20Sarajevo%20records%20and%20statistics | Fudbalski klub Sarajevo () is a Bosnian professional football club based in Sarajevo, the capital city of Bosnia and Herzegovina, and is one of the most successful clubs in the country.
This list includes major honours won by FK Sarajevo, records set by the club, its managers and players. The player records section in... |
https://en.wikipedia.org/wiki/Ringed%20topos | In mathematics, a ringed topos is a generalization of a ringed space; that is, the notion is obtained by replacing a "topological space" by a "topos". The notion of a ringed topos has applications to deformation theory in algebraic geometry (cf. cotangent complex) and the mathematical foundation of quantum mechanics. I... |
https://en.wikipedia.org/wiki/2-ring | In mathematics, a categorical ring is, roughly, a category equipped with addition and multiplication. In other words, a categorical ring is obtained by replacing the underlying set of a ring by a category. For example, given a ring R, let C be a category whose objects are the elements of the set R and whose morphisms a... |
https://en.wikipedia.org/wiki/%E2%88%9E-topos | In mathematics, an ∞-topos is, roughly, an ∞-category such that its objects behave like sheaves of spaces with some choice of Grothendieck topology; in other words, it gives an intrinsic notion of sheaves without reference to an external space. The prototypical example of an ∞-topos is the ∞-category of sheaves of spac... |
https://en.wikipedia.org/wiki/Legendre%27s%20formula | In mathematics, Legendre's formula gives an expression for the exponent of the largest power of a prime p that divides the factorial n!. It is named after Adrien-Marie Legendre. It is also sometimes known as de Polignac's formula, after Alphonse de Polignac.
Statement
For any prime number p and any positive intege... |
https://en.wikipedia.org/wiki/Saito%E2%80%93Kurokawa%20lift | In mathematics, the Saito–Kurokawa lift (or lifting) takes elliptic modular forms to Siegel modular forms of degree 2. The existence of this lifting was conjectured in 1977 independently by Hiroshi Saito and . Its existence was almost proved by , and and completed the proof.
Statement
The Saito–Kurokawa lift σk take... |
https://en.wikipedia.org/wiki/List%20of%20Clube%20Atl%C3%A9tico%20Mineiro%20records%20and%20statistics | Clube Atlético Mineiro, commonly known as Atlético Mineiro or Atlético, is a Brazilian professional football club founded on March 25, 1908 and based in Belo Horizonte, Minas Gerais. The club played its first match in 1908, and its first trophy was the Taça Bueno Brandão, won in 1914. Atlético played its first competit... |
https://en.wikipedia.org/wiki/Whitney%20inequality | In mathematics, the Whitney inequality gives an upper bound for the error of best approximation of a function by polynomials in terms of the moduli of smoothness. It was first proved by Hassler Whitney in 1957, and is an important tool in the field of approximation theory for obtaining upper estimates on the errors of ... |
https://en.wikipedia.org/wiki/Popescu%27s%20theorem | In commutative algebra and algebraic geometry, Popescu's theorem, introduced by Dorin Popescu,
states:
Let A be a Noetherian ring and B a Noetherian algebra over it. Then, the structure map A → B is a regular homomorphism if and only if B is a direct limit of smooth A-algebras.
For example, if A is a local G-ring (e.g... |
https://en.wikipedia.org/wiki/Hiroshi%20Saito%20%28mathematician%29 | was a Japanese mathematician at the Division of Mathematics and Mathematical Sciences, Graduate School of Science, Kyoto University who worked on automorphic forms. He introduced the base change lifting and the Saito–Kurokawa lift.
References
RIMS faculty
20th-century Japanese mathematicians
2010 deaths
21st-century... |
https://en.wikipedia.org/wiki/Univalent%20foundations | Univalent foundations are an approach to the foundations of mathematics in which mathematical structures are built out of objects called types. Types in univalent foundations do not correspond exactly to anything in set-theoretic foundations, but they may be thought of as spaces, with equal types corresponding to homot... |
https://en.wikipedia.org/wiki/Tiger%20poaching%20in%20India | Tiger poaching in India has seriously impacted the probability of survival of tigers in India. About 3,000 wild tigers now survive compared with 100,000 at the turn of the 20th century. This abrupt decimation in population count was largely due to the slaughter of tigers by colonial and Indian elite, during the British... |
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