source stringlengths 31 168 | text stringlengths 51 3k |
|---|---|
https://en.wikipedia.org/wiki/Largest%20empty%20sphere | In computational geometry, the largest empty sphere problem is the problem of finding a hypersphere of largest radius in d-dimensional space whose interior does not overlap with any given obstacles.
Two dimensions
The largest empty circle problem is the problem of finding a circle of largest radius in the plane whos... |
https://en.wikipedia.org/wiki/Kiwere | Kiwere is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 10,229 people in the ward, from 9,776 in 2012.
Villages / vitongoji
The ward has 5 villages and 21 vitongoji.
Kiwere
Chapakazi
Makondo
Mwaya A
Mway... |
https://en.wikipedia.org/wiki/Lumuli | Lumuli is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 8,216 people in the ward, from 7,852 in 2012.
Villages / vitongoji
The ward has 4 villages and 22 vitongoji.
Lumuli
Kalengachwa
Kibalali
Kihata
Kih... |
https://en.wikipedia.org/wiki/Magulilwa | Maguliwa, also known as Magulilwa, is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 14,271 people in the ward, from 13,639 in 2012.
Villages / vitongoji
The ward has 6 villages and 36 vitongoji.
Magulilwa
G... |
https://en.wikipedia.org/wiki/Mahuninga | Mahuninga is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 4,532 people in the ward, from 4,331 in 2012.
Villages / vitongoji
The ward has 3 villages and 13 vitongoji.
Mahuninga
Kitalingolo
Majengo A
Maje... |
https://en.wikipedia.org/wiki/Malenga%20Makali | Malengamakali is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 8,284 people in the ward, from 7,917 in 2012.
Villages / vitongoji
The ward has 6 villages and 27 vitongoji.
Nyakavangala
Ngega
Nyakavangala A... |
https://en.wikipedia.org/wiki/Mgama | Mgama is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 13,143 people in the ward, from 12,561 in 2012.
Villages / vitongoji
The ward has 5 villages and 44 vitongoji.
Ibumila
Gezaulole
Ibumila A
Ibumila B
... |
https://en.wikipedia.org/wiki/Mlowa | Mlowa is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 9,923 people in the ward, from 9,483 in 2012.
Villages / vitongoji
The ward has 3 villages and 19 vitongoji.
Malizanga
Ikonongo
Majengo A
Majengo B
... |
https://en.wikipedia.org/wiki/Mseke | Mseke is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 12,985 people in the ward, from 15,868 in 2012.
Villages / vitongoji
The ward has 4 villages and 24 vitongoji.
Tanangozi
Kanisani
Kihongolelo
Kilindi... |
https://en.wikipedia.org/wiki/Nduli | Nduli is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 6,933 people in the ward, from 6,626 in 2012.
Neighborhoods
The ward has 11 neighborhoods.
Igungandembwe
Kilimahewa
Kipululu
Kisowele
Mapanda
Mibat... |
https://en.wikipedia.org/wiki/Nzihi | Nzihi is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 15,562 people in the ward, from 14,872 in 2012.
Villages / vitongoji
The ward has 5 villages and 45 vitongoji.
Nyamihuu
Chemchem
Igingimali
Isala
Is... |
https://en.wikipedia.org/wiki/Ulanda | Ulanda is an Ward in the Iringa Rural District of the Iringa Region of Tanzania, East Africa. In 2016 the Tanzania National Bureau of Statistics report there were 9,686 people in the ward, from 9,257 in 2012.
The 200 bed Tosamaganga Hospital is located in Ulanda ward. It is operated by a faith based organisation.
Vil... |
https://en.wikipedia.org/wiki/Wasa%20%28Tanzanian%20ward%29 | Wasa is an administrative ward in the Iringa Rural district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 11,086 people in the ward, from 10,595 in 2012.
Villages / vitongoji
The ward has 7 villages and 28 vitongoji.
Wasa
Itawi
Kastamu
Nyakigongo
Nyamagol... |
https://en.wikipedia.org/wiki/Wilfred%20Cockcroft | Sir Wilfred Cockcroft (7 June 1923 – 1999) was an eminent mathematics educator from the University of Hull.
In 1978 he was commissioned by the then Labour government to chair a comprehensive inquiry into the teaching of mathematics in primary and secondary schools in England and Wales. The committee of inquiry produc... |
https://en.wikipedia.org/wiki/Georg%20Cantor%20Gymnasium | The Georg Cantor Gymnasium is a German gymnasium in Halle (Saale) with a special focus on mathematics and the sciences (specialist school). The all-day school was founded in 1989. It is attended by just over 500 students and has a staff of about 60 teachers.
Location
Since 2007 the school has been located in the city... |
https://en.wikipedia.org/wiki/Earned%20run%20average | In baseball statistics, earned run average (ERA) is the average of earned runs allowed by a pitcher per nine innings pitched (i.e. the traditional length of a game). It is determined by dividing the number of earned runs allowed by the number of innings pitched and multiplying by nine. Thus, a lower ERA is better. Runs... |
https://en.wikipedia.org/wiki/Kihesa | Kihesa is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 19,040 people in the ward, from 18,196 in 2012.
Neighborhoods
The ward has 15 neighborhoods.
Dodoma Road A
Dodoma Road B
Dodoma Road F
Ilembula
Kil... |
https://en.wikipedia.org/wiki/Kitanzini | Kitanzini is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016, the Tanzania National Bureau of Statistics reported that there are 3,785 people in the ward, from 3,617 in 2012.
Neighborhoods
The ward has 9 neighborhoods.
Jamat
Kitanzini
Legezamwendo
Madrasa
Maweni
Mi... |
https://en.wikipedia.org/wiki/Kitwiru | Kitwiru is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 11,992 people in the ward, from 11,461 in 2012.
Neighborhoods
The ward has 14 neighborhoods.
Cagliero
Kibwabwa 'A'
Kibwabwa 'B'
Kisiwani
Kitwiru '... |
https://en.wikipedia.org/wiki/Kwakilosa | Kwakilosa is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 8,317 people in the ward, from 7,948 in 2012.
Neighborhoods
The ward has 10 neighborhoods.
Beira
Frelimo 'C'
Jangwani
Kidunda
Kijiweni
Kisiwani... |
https://en.wikipedia.org/wiki/Makorongoni | Makorongoni is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 8,151 people in the ward, from 7,790 in 2012.
Neighborhoods
The ward has 13 neighborhoods.
Baniani
Kaguo
Kibwana
Mahagi
Mahiwa
Mkwawa Road
M... |
https://en.wikipedia.org/wiki/Mivinjeni | Mivinjeni is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 5,002 people in the ward, from 4,780 in 2012.
Neighborhoods
The ward has 7 neighborhoods.
Darajani
Frelimo 'A'
Idunda
Kanisani
Kondoa
Migombani... |
https://en.wikipedia.org/wiki/Mlandege | Mlandege is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 4,855 people in the ward, from 4,640 in 2012.
Neighborhoods
The ward has 12 neighborhoods.
Kalenga Road
Kota
Lubida
Mafuruto
Makondeko
Mapinduzi... |
https://en.wikipedia.org/wiki/Mshindo | Mshindo is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 1,980 people in the ward, from 1,892 in 2012.
Neighborhoods
The ward has 7 neighborhoods.
Benki
Mshindo 'A'
Mshindo 'B'
Msikiti
Mtwa 'A'
Mtwa 'B'... |
https://en.wikipedia.org/wiki/Mtwivila | Mtwivila is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 11,174 people in the ward, from 21,017 in 2012.
Neighborhoods
The ward has 10 neighborhoods.
Dodoma Road "C"
Dodoma Road "D"
Dodoma Road "E"
Idund... |
https://en.wikipedia.org/wiki/Mwangata | Mwangata is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 14,111 people in the ward, from 13,486 in 2012.
Neighborhoods
The ward has 11 neighborhoods.
Isoka 'A'
Isoka 'B'
Kigamboni
Kisiwani
Mawelewele
M... |
https://en.wikipedia.org/wiki/Ruaha%20%28Iringa%20Urban%20ward%29 | Ruaha is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 13,401 people in the ward, from 16,984 in 2012.
Neighborhoods
The ward has 13 neighborhoods.
Buguruni
Chuo
Ipogolo 'A'
Ipogolo 'B'
Ipogolo 'C'
Ipog... |
https://en.wikipedia.org/wiki/Ilala%20%28Iringa%20Urban%20ward%29 | Ilala is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 4,654 people in the ward, from 4,448 in 2012.
Neighborhoods
The ward has 7 neighborhoods.
Dabobado
Embakasi
Kajificheni
Lami A
Lami B
Mlamke
Nyumb... |
https://en.wikipedia.org/wiki/Mkwawa%20%28Tanzanian%20ward%29 | Mkwawa is an administrative ward in the Iringa Urban district of the Iringa Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 10,122 people in the ward, from 9,673 in 2012.
Neighborhoods
The ward has 15 neighborhoods.
Bwawani "A"
Bwawani 'B'
Don Bosco 'A'
Don Bosco 'B'
Hoh... |
https://en.wikipedia.org/wiki/List%20of%20metropolitan%20areas%20in%20Switzerland | List of metropolitan areas in Switzerland. Switzerland has five metropolitan areas as defined by Swiss Federal Statistics Office:
Metropolitan areas
Basel metropolitan area
Bern metropolitan area (Espace Mittelland)
Geneva metropolitan area (≈ Grand Genève)
Lausanne metropolitan area
Zürich metropolitan area
S... |
https://en.wikipedia.org/wiki/MMPC | MMPC may refer to:
Michigan Mathematics Prize Competition, a math competition held in Michigan, U.S.
Milwaukee Motion Picture Commission, the former film censor board of the city of Milwaukee, Wisconsin, U.S.
Mitsubishi Motors Philippines, the Philippine operation of Mitsubishi Motors Corporation
Monday Morning Po... |
https://en.wikipedia.org/wiki/Lamination%20%28topology%29 | In topology, a branch of mathematics, a lamination is a :
"topological space partitioned into subsets"
decoration (a structure or property at a point) of a manifold in which some subset of the manifold is partitioned into sheets of some lower dimension, and the sheets are locally parallel.
A lamination of a surface... |
https://en.wikipedia.org/wiki/Ladder%20operator | In linear algebra (and its application to quantum mechanics), a raising or lowering operator (collectively known as ladder operators) is an operator that increases or decreases the eigenvalue of another operator. In quantum mechanics, the raising operator is sometimes called the creation operator, and the lowering ope... |
https://en.wikipedia.org/wiki/Metropolitan%20areas%20in%20Belgium | National statistics differ between five Metropolitan areas in Belgium. These five metropolitan areas (Dutch: Agglomeratie, French: Agglomération) are also covered by Eurostat statistics as separate Larger Urban Zones (LUZ).
Metropolitan areas
See also
List of cities and towns in Belgium
List of metropolitan areas ... |
https://en.wikipedia.org/wiki/Genus%E2%80%93degree%20formula | In classical algebraic geometry, the genus–degree formula relates the degree d of an irreducible plane curve with its arithmetic genus g via the formula:
Here "plane curve" means that is a closed curve in the projective plane . If the curve is non-singular the geometric genus and the arithmetic genus are equal, but ... |
https://en.wikipedia.org/wiki/Novak%20Djokovic%20career%20statistics | This is a list of the main career statistics of the Serbian professional tennis player Novak Djokovic. All statistics are based on data from the Association of Tennis Professionals (ATP).
Performance timelines
{{Performance key|short=yes}}
Singles
Current through the 2023 Davis Cup Group stage
Doubles
* not held du... |
https://en.wikipedia.org/wiki/Recursive%20language | In mathematics, logic and computer science, a formal language (a set of finite sequences of symbols taken from a fixed alphabet) is called recursive if it is a recursive subset of the set of all possible finite sequences over the alphabet of the language. Equivalently, a formal language is recursive if there exists a T... |
https://en.wikipedia.org/wiki/Bruno%20Pinheiro%20%28footballer%29 | Bruno Filipe Tavares Pinheiro (born 21 August 1987 in Paranhos (Porto)) is a Portuguese professional footballer who plays as a centre-back or a defensive midfielder for Maia Lidador.
Club statistics
References
External links
National team data
1987 births
Living people
Portuguese men's footballers
Footballers fro... |
https://en.wikipedia.org/wiki/Cyrus%20Colton%20MacDuffee | Cyrus Colton MacDuffee (June 29, 1895 – August 21, 1961) from Oneida, New York was a professor of mathematics at University of Wisconsin.
He wrote a number of influential research papers in abstract algebra. MacDuffee served on the Council of the American Mathematical Society (A.M.S.), was editor of the Transactions of... |
https://en.wikipedia.org/wiki/Eli%20Turkel | Eli L. Turkel (hebrew אלי טורקל) (born January 22, 1944) is an Israeli applied mathematician and currently an emeritus professor of applied mathematics at the School of Mathematical Sciences, Tel Aviv University. He is known for his contributions to numerical analysis of Partial Differential equations particularly in ... |
https://en.wikipedia.org/wiki/Venezuela%20national%20football%20team%20records%20and%20statistics | The following is a list of the Venezuela national football team's competitive records and statistics.
Individual records
Player records
Players in bold are still active with Venezuela.
Most capped players
Top goalscorers
Manager records
Team records
Competition records
FIFA World Cup
Copa América
Champions... |
https://en.wikipedia.org/wiki/Ponte%20Tron%2C%20Venice | {
"type": "FeatureCollection",
"features": [
{
"type": "Feature",
"properties": {},
"geometry": {
"type": "Point",
"coordinates": [
12.336361,
45.434603
]
}
}
]
}The Ponte Tron or , near Piazza San Marco in Venice spans the Rio Orseolo ne... |
https://en.wikipedia.org/wiki/David%20Origanus | David Origanus or David Tost (9 July 1558 – 11 July 1628/29) was a German astronomer and professor for Greek language and Mathematics at the Viadrina University in Frankfurt (Oder), where he had also studied.
Tost was born in Glatz (Kladsko), Bohemia (now Kłodzko in southern Poland). During his scientific career he ob... |
https://en.wikipedia.org/wiki/Bordiga%20surface | In algebraic geometry, a Bordiga surface is a certain sort of rational surface of degree 6 in P4, introduced by Giovanni Bordiga.
A Bordiga surface is isomorphic to the projective plane blown up in 10 points, the embedding into P4 is given by the 5-dimensional space of quartics passing through the 10 points. White sur... |
https://en.wikipedia.org/wiki/White%20surface | In algebraic geometry, a White surface is one of the rational surfaces in Pn studied by , generalizing cubic surfaces and Bordiga surfaces, which are the cases n = 3 or 4.
A White surface in Pn is given by the embedding of P2 blown up in n(n + 1)/2 points by the linear system of degree n curves through these points.
... |
https://en.wikipedia.org/wiki/Bicentric%20quadrilateral | In Euclidean geometry, a bicentric quadrilateral is a convex quadrilateral that has both an incircle and a circumcircle. The radii and centers of these circles are called inradius and circumradius, and incenter and circumcenter respectively. From the definition it follows that bicentric quadrilaterals have all the prop... |
https://en.wikipedia.org/wiki/Canonical%20map | In mathematics, a canonical map, also called a natural map, is a map or morphism between objects that arises naturally from the definition or the construction of the objects. Often, it is a map which preserves the widest amount of structure. A choice of a canonical map sometimes depends on a convention (e.g., a sign co... |
https://en.wikipedia.org/wiki/Clasper%20%28mathematics%29 | In the mathematical field of low-dimensional topology, a clasper is a surface (with extra structure) in a 3-manifold on which surgery can be performed.
Motivation
Beginning with the Jones polynomial, infinitely many new invariants of knots, links, and 3-manifolds were found during the 1980s. The study of these new `... |
https://en.wikipedia.org/wiki/Butcher%20group | In mathematics, the Butcher group, named after the New Zealand mathematician John C. Butcher by , is an infinite-dimensional Lie group first introduced in numerical analysis to study solutions of non-linear ordinary differential equations by the Runge–Kutta method. It arose from an algebraic formalism involving roote... |
https://en.wikipedia.org/wiki/2009%E2%80%9310%20Galatasaray%20S.K.%20season | The 2009–10 season was Galatasarays 106th in existence and the 52nd consecutive season in the Süper Lig. This article shows statistics of the club's players in the season, and also lists all matches that the club have played in the season.
Club
The Board of Directors
Technical Staff
Medical Staff
Squad
Transfers
... |
https://en.wikipedia.org/wiki/N-ary%20group | In mathematics, and in particular universal algebra, the concept of an n-ary group (also called n-group or multiary group) is a generalization of the concept of a group to a set G with an n-ary operation instead of a binary operation. By an operation is meant any map f: Gn → G from the n-th Cartesian power of G to G... |
https://en.wikipedia.org/wiki/Segre%20surface | In algebraic geometry, a Segre surface, studied by and , is an intersection of two quadrics in 4-dimensional projective space.
They are rational surfaces isomorphic to a projective plane blown up in 5 points with no 3 on a line, and are del Pezzo surfaces of degree 4, and have 16 rational lines. The term "Segre surfa... |
https://en.wikipedia.org/wiki/Sarti%20surface | In algebraic geometry, a Sarti surface is a degree-12 nodal surface with 600 nodes, found by . The maximal possible number of nodes of a degree-12 surface is not known (as of 2015), though Yoichi Miyaoka showed that it is at most 645.
Sarti has also found sextic, octic and dodectic nodal surfaces with high numbers of ... |
https://en.wikipedia.org/wiki/Ch%C3%A2telet%20surface | In algebraic geometry, a Châtelet surface is a rational surface studied by given by an equation
where P has degree 3 or 4. They are conic bundles.
References
Algebraic surfaces
Complex surfaces |
https://en.wikipedia.org/wiki/Zeynal%20Zeynalov%20%28footballer%29 | Zeynal Zeynalov (born 6 December 1979) is an Azerbaijani professional footballer & futsal player. As of 2009, he plays for Standard Sumgayit.
Career statistics
National team statistics
International goals
References
External links
1979 births
Living people
Footballers from Baku
Azerbaijani men's footballers
Aze... |
https://en.wikipedia.org/wiki/Doob%20decomposition%20theorem | In the theory of stochastic processes in discrete time, a part of the mathematical theory of probability, the Doob decomposition theorem gives a unique decomposition of every adapted and integrable stochastic process as the sum of a martingale and a predictable process (or "drift") starting at zero. The theorem was pro... |
https://en.wikipedia.org/wiki/Alyaksandr%20Pawlaw | Alyaksandr Valeryevich Pawlaw (; ; born 18 August 1984) is a Belarusian professional football coach and former player.
Career statistics
Club
International
Honours
BATE Borisov
Belarusian Premier League (6): 2009, 2010, 2011, 2012, 2013, 2014
Belarusian Cup (1): 2009–10
Belarusian Super Cup (4): 2010, 2011, 20... |
https://en.wikipedia.org/wiki/Appell%E2%80%93Humbert%20theorem | In mathematics, the Appell–Humbert theorem describes the line bundles on a complex torus or complex abelian variety.
It was proved for 2-dimensional tori by and , and in general by
Statement
Suppose that is a complex torus given by where is a lattice in a complex vector space . If is a Hermitian form on whose im... |
https://en.wikipedia.org/wiki/Cayley%27s%20ruled%20cubic%20surface | In differential geometry, Cayley's ruled cubic surface is the ruled cubic surface
It contains a nodal line of self-intersection and two cuspital points at infinity.
In projective coordinates it is .
References
External links
Cubical ruled surface
Algebraic surfaces
Differential geometry |
https://en.wikipedia.org/wiki/Completely-S%20matrix | In linear algebra, a completely-S matrix is a square matrix such that for every principal submatrix R there exists a positive vector u such that Ru > 0.
Notes
Matrices |
https://en.wikipedia.org/wiki/Matching%20%28statistics%29 | Matching is a statistical technique which is used to evaluate the effect of a treatment by comparing the treated and the non-treated units in an observational study or quasi-experiment (i.e. when the treatment is not randomly assigned). The goal of matching is to reduce bias for the estimated treatment effect in an obs... |
https://en.wikipedia.org/wiki/Regressive%20discrete%20Fourier%20series | In applied mathematics, the regressive discrete Fourier series (RDFS) is a generalization of the discrete Fourier transform where the Fourier series coefficients are computed in a least squares sense and the period is arbitrary, i.e., not necessarily equal to the length of the data. It was first proposed by Arruda (19... |
https://en.wikipedia.org/wiki/Clebsch%20surface | In mathematics, the Clebsch diagonal cubic surface, or Klein's icosahedral cubic surface, is a non-singular cubic surface, studied by and , all of whose 27 exceptional lines
can be defined over the real numbers. The term Klein's icosahedral surface can refer to either this surface or its blowup at the 10 Eckardt point... |
https://en.wikipedia.org/wiki/Walter%20Mebane | Walter Richard Mebane, Jr. (born November 30, 1958) is a University of Michigan professor of political science and statistics and an expert on detecting electoral fraud. He has authored numerous articles on potentially fraudulent election results, including a series of notes on the results of the Iranian presidential ... |
https://en.wikipedia.org/wiki/Georgi%20Takhokhov | Georgi Borisovich Takhokhov (; born 26 September 1970) is a Tajikistani former professional footballer.
Club career
In 1992, he moved from Pamir Dushanbe to FC Spartak Vladikavkaz.
Career statistics
International
Statistics accurate as of 1 March 2016
References
External links
1970 births
Living people
Sovie... |
https://en.wikipedia.org/wiki/Weighted%20Voronoi%20diagram | In mathematics, a weighted Voronoi diagram in n dimensions is a generalization of a Voronoi diagram. The Voronoi cells in a weighted Voronoi diagram are defined in terms of a distance function. The distance function may specify the usual Euclidean distance, or may be some other, special distance function. In weighted V... |
https://en.wikipedia.org/wiki/Energy%20in%20the%20Democratic%20Republic%20of%20the%20Congo | The Democratic Republic of the Congo was a net energy exporter in 2008. Most energy was consumed domestically in 2008. According to the IEA statistics the energy export was in 2008 small and less than from the Republic of Congo. 2010 population figures were 3.8 million for the RC compared to CDR 67.8 Million.
Electric... |
https://en.wikipedia.org/wiki/Studies%20in%20Applied%20Mathematics | The journal Studies in Applied Mathematics is published by Wiley–Blackwell on behalf of the Massachusetts Institute of Technology.
It features scholarly articles on mathematical applications in allied fields, notably computer science, mechanics, astrophysics, geophysics, biophysics and high-energy physics.
Its pedigr... |
https://en.wikipedia.org/wiki/B.%20V.%20Shah | Babubhai V. Shah (born 6 February 1935), professor of statistics, was a chief scientist at Research Triangle Institute (RTI) from 1966 till he retired in 2003. He held several positions with RTI and Research Triangle Park for over four decades. B. V. Shah was responsible for the development of the SUDAAN software; to r... |
https://en.wikipedia.org/wiki/Prime%20end | In mathematics, the prime end compactification is a method to compactify a topological disc (i.e. a simply connected open set in the plane) by adding the boundary circle in an appropriate way.
Historical notes
The concept of prime ends was introduced by Constantin Carathéodory to describe the boundary behavior of conf... |
https://en.wikipedia.org/wiki/List%20of%20St%20Kilda%20Football%20Club%20records%20and%20statistics | St Kilda Football Club is a club from Melbourne, Australia.
AFL home and away seasons
The St Kilda Football Club has fared well since the league became known as the AFL prior to the start of the 1990 premiership season (formerly the VFL – first season 1897). The team have made the finals series eleven times. St Kilda... |
https://en.wikipedia.org/wiki/Q0 | Q0 may refer to:
a graphics file format with extension .q0
Q0, a formulation of higher-order typed logic in mathematics
a variable used in a digital counter |
https://en.wikipedia.org/wiki/Semi-major%20and%20semi-minor%20axes | In geometry, the major axis of an ellipse is its longest diameter: a line segment that runs through the center and both foci, with ends at the two most widely separated points of the perimeter. The semi-major axis (major semiaxis) is the longest semidiameter or one half of the major axis, and thus runs from the centre,... |
https://en.wikipedia.org/wiki/Al-Dimas | Al-Dimas (), also known as Ad-Dimas, is a town in Syria, located west of the capital city of Damascus. According to the Syria Central Bureau of Statistics, the town had a population of 14,574 in the 2004 census.
Al-Dimas is the location where a Canadian peacekeeping aircraft crashed after being shot down by three Syri... |
https://en.wikipedia.org/wiki/Saccheri%E2%80%93Legendre%20theorem | In absolute geometry, the Saccheri–Legendre theorem states that the sum of the angles in a triangle is at most 180°. Absolute geometry is the geometry obtained from assuming all the axioms that lead to Euclidean geometry with the exception of the axiom that is equivalent to the parallel postulate of Euclid.
The theore... |
https://en.wikipedia.org/wiki/Iterative%20proportional%20fitting | The iterative proportional fitting procedure (IPF or IPFP, also known as biproportional fitting or biproportion in statistics or economics (input-output analysis, etc.), RAS algorithm in economics, raking in survey statistics, and matrix scaling in computer science) is the operation of finding the fitted matrix which... |
https://en.wikipedia.org/wiki/Burkhardt%20quartic | In mathematics, the Burkhardt quartic is a quartic threefold in 4-dimensional projective space studied by ,
with the maximum possible number of 45 nodes.
Definition
The equations defining the Burkhardt quartic become simpler if it is embedded in P5 rather than P4.
In this case it can be defined by the equations σ1 = ... |
https://en.wikipedia.org/wiki/Igusa%20quartic | In algebraic geometry, the Igusa quartic (also called the Castelnuovo–Richmond quartic CR4 or the Castelnuovo–Richmond–Igusa quartic) is a quartic hypersurface in 4-dimensional projective space, studied by .
It is closely related to the moduli space of genus 2 curves with level 2 structure. It is the dual of the Segre... |
https://en.wikipedia.org/wiki/Segre%20cubic | In algebraic geometry, the Segre cubic is a cubic threefold embedded in 4 (or sometimes 5) dimensional projective space, studied by .
Definition
The Segre cubic is the set of points (x0:x1:x2:x3:x4:x5) of P5 satisfying the equations
Properties
The intersection of the Segre cubic with any hyperplane xi = 0 is the Cleb... |
https://en.wikipedia.org/wiki/Barth%E2%80%93Nieto%20quintic | In algebraic geometry, the Barth–Nieto quintic is a quintic 3-fold in 4 (or sometimes 5) dimensional projective space studied by that is the Hessian of the Segre cubic.
Definition
The Barth–Nieto quintic is the closure of the set of points (x0:x1:x2:x3:x4:x5) of P5 satisfying the equations
Properties
The Barth–Niet... |
https://en.wikipedia.org/wiki/Mehdi%20Zarghamee | Dr. Mehdi Shaghaghi Zarghamee () is a former Chancellor of Arya Mehr University of Technology (currently Sharif University of Technology) in Iran, former professor at the Department of Mathematics and Computer Sciences, and founder of the Isfahan University of Technology. Dr. Zarghamee currently works as Senior Princi... |
https://en.wikipedia.org/wiki/Coble%20surface | In algebraic geometry, a Coble surface was defined by to be a smooth rational projective surface with empty anti-canonical linear system |−K| and non-empty anti-bicanonical linear system |−2K|. An example of a Coble surface is the blowing up of the projective plane at the 10 nodes of a Coble curve.
References
Algeb... |
https://en.wikipedia.org/wiki/Coble%20curve | In algebraic geometry, a Coble curve is an irreducible degree-6 planar curve with 10 double points (some of them may be infinitely near points).
They were studied by .
See also
Coble surface
References
Sextic curves |
https://en.wikipedia.org/wiki/Coble%20hypersurface | In algebraic geometry, a Coble hypersurface is one of the hypersurfaces associated to the Jacobian variety of a curve
of genus 2 or 3 by Arthur Coble.
There are two similar but different types of Coble hypersurfaces.
The Kummer variety of the Jacobian of a genus 3 curve can be embedded in 7-dimensional projective sp... |
https://en.wikipedia.org/wiki/Coble%20variety | In mathematics, the Coble variety is the moduli space of ordered sets of 6 points in the projective plane, and can be represented as a double cover of the projective 4-space branched over the Igusa quartic. It is a 4-dimensional variety that was first studied by Arthur Coble.
See also
Coble curve
Coble surface
Cobl... |
https://en.wikipedia.org/wiki/Corner-point%20grid | In geometry, a corner-point grid is a tessellation of a Euclidean 3D volume, where the base cell has 6 faces (hexahedron).
A set of straight lines defined by their end points define the pillars of the corner-point grid. The pillars have a lexicographical ordering that determines neighbouring pillars. On each pillar, a... |
https://en.wikipedia.org/wiki/Dana%20Tomlin | Charles Dana Tomlin is an author, professor, and originator of Map Algebra, a vocabulary and conceptual framework for classifying ways to combine map data to produce new maps. Tomlin's teaching and research focus on the development and application of geographic information systems (GIS). He is currently a professor at ... |
https://en.wikipedia.org/wiki/Kummer%20variety | In mathematics, the Kummer variety of an abelian variety is its quotient by the map taking any element to its inverse.
The Kummer variety of a 2-dimensional abelian variety is called a Kummer surface.
References
Abelian varieties |
https://en.wikipedia.org/wiki/Isserlis%27%20theorem | In probability theory, Isserlis' theorem or Wick's probability theorem is a formula that allows one to compute higher-order moments of the multivariate normal distribution in terms of its covariance matrix. It is named after Leon Isserlis.
This theorem is also particularly important in particle physics, where it is k... |
https://en.wikipedia.org/wiki/Francesco%20Stelluti | Francesco Stelluti (12 January 1577, in Fabriano – November 1652, in Rome) was an Italian polymath who worked in the fields of mathematics, microscopy, literature, and astronomy. Along with Federico Cesi, Anastasio de Filiis and Johannes van Heeck, he founded the Accademia dei Lincei in August 1603.
Early life
Frances... |
https://en.wikipedia.org/wiki/Mixed%20motive | Mixed motive may refer to:
Mixed motives (math), Voevodsky's construction of the derived category of algebraic geometric mixed motives
"Mixed motive" discrimination, in constitutional law |
https://en.wikipedia.org/wiki/Weddle%20surface | In algebraic geometry, a Weddle surface, introduced by , is a quartic surface in 3-dimensional projective space, given by the locus of vertices of the family of cones passing through 6 points in general position.
Weddle surfaces have 6 nodes and are birational to Kummer surfaces.
References
Algebraic surfaces
Compl... |
https://en.wikipedia.org/wiki/Pl%C3%BCcker%20surface | In algebraic geometry, a Plücker surface, studied by , is a quartic surface in 3-dimensional projective space with a double line and 8 nodes.
Construction
For any quadric line complex, the lines of the complex in a plane envelop a quadric in the plane. A Plücker surface
depends on the choice of a quadric line complex ... |
https://en.wikipedia.org/wiki/3D | 3-D, 3D, or 3d may refer to:
Science, technology, and mathematics
Relating to three-dimensionality
Three-dimensional space
3D computer graphics, computer graphics that use a three-dimensional representation of geometric data
3D film, a motion picture that gives the illusion of three-dimensional perception
3D mod... |
https://en.wikipedia.org/wiki/Specht%27s%20theorem | In mathematics, Specht's theorem gives a necessary and sufficient condition for two complex matrices to be unitarily equivalent. It is named after Wilhelm Specht, who proved the theorem in 1940.
Two matrices A and B with complex number entries are said to be unitarily equivalent if there exists a unitary matrix U such... |
https://en.wikipedia.org/wiki/Line%20complex | In algebraic geometry, a line complex is a 3-fold given by the intersection of the Grassmannian G(2, 4) (embedded in projective space P5 by Plücker coordinates) with a hypersurface. It is called a line complex because points of G(2, 4) correspond to lines in P3, so a line complex can be thought of as a 3-dimensional fa... |
https://en.wikipedia.org/wiki/Spherical%20image | In differential geometry, the spherical image of a unit-speed curve is given by taking the curve's tangent vectors as points, all of which must lie on the unit sphere. The movement of the spherical image describes the changes in the original curve's direction If is a unit-speed curve, that is , and is the unit tang... |
https://en.wikipedia.org/wiki/Restricted%20isometry%20property | In linear algebra, the restricted isometry property (RIP) characterizes matrices which are nearly orthonormal, at least when operating on sparse vectors. The concept was introduced by Emmanuel Candès and Terence Tao and is used to prove many theorems in the field of compressed sensing. There are no known large matrice... |
https://en.wikipedia.org/wiki/Siberian%20Mathematical%20Journal | The Siberian Mathematical Journal (abbreviated as Sib. Math. J.) is a cover-to-cover English translation of the Russian peer-reviewed mathematics journal Sibirskii Matematicheskii Zhurnal, a publication of the Sobolev Institute of Mathematics of the Siberian Division of the Russian Academy of Sciences (Novosibirsk). Si... |
https://en.wikipedia.org/wiki/Ralph%20Button | Ralph Button (died 1680) was an English academic and clergyman, Gresham Professor of Geometry, canon of Christ Church, Oxford under the Commonwealth, and later a nonconformist schoolmaster.
Life
He was the son of Robert Button of Bishopstone, Wiltshire, and was educated at Exeter College, Oxford. He proceeded B.A. in ... |
Subsets and Splits
No community queries yet
The top public SQL queries from the community will appear here once available.