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https://en.wikipedia.org/wiki/Suicide%20in%20Canada | According to the latest available data, Statistics Canada estimates 4,157 suicides took place in Canada in 2017, making it the 9th leading cause of death, between Alzheimer's disease (8th) and cirrhosis and other liver diseases (10th). In 2009, there were an estimated 3,890 suicide deaths.
According to Statistics Cana... |
https://en.wikipedia.org/wiki/Big%20q-Laguerre%20polynomials | In mathematics, the big q-Laguerre polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions and the q-Pochhammer symbol by
Relation to other polynomia... |
https://en.wikipedia.org/wiki/Affine%20q-Krawtchouk%20polynomials | In mathematics, the affine q-Krawtchouk polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme, introduced by Carlitz and Hodges. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions by
Relation to othe... |
https://en.wikipedia.org/wiki/Dual%20q-Krawtchouk%20polynomials | In mathematics, the dual q-Krawtchouk polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions by
where
References
Orthogonal polynomials
Q-analogs... |
https://en.wikipedia.org/wiki/Continuous%20big%20q-Hermite%20polynomials | In mathematics, the continuous big q-Hermite polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions.
References
Orthogonal polynomials
Q-analogs
Sp... |
https://en.wikipedia.org/wiki/Continuous%20q-Laguerre%20polynomials | In mathematics, the continuous q-Laguerre polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions and the q-Pochhammer symbol by 。
References
Orthog... |
https://en.wikipedia.org/wiki/Little%20q-Laguerre%20polynomials | In mathematics, the little q-Laguerre polynomials pn(x;a|q) or Wall polynomials Wn(x; b,q) are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme closely related to a continued fraction studied by . (The term "Wall polynomial" is also used for an unrelated Wall polynomial in the theory o... |
https://en.wikipedia.org/wiki/Q-Bessel%20polynomials | In mathematics, the q-Bessel polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions by ：
Also known as alternative q-Charlier polynomials
Orthogona... |
https://en.wikipedia.org/wiki/Discrete%20q-Hermite%20polynomials | In mathematics, the discrete q-Hermite polynomials are two closely related families hn(x;q) and ĥn(x;q) of basic hypergeometric orthogonal polynomials in the basic Askey scheme, introduced by . give a detailed list of their properties. hn(x;q) is also called discrete q-Hermite I polynomials and ĥn(x;q) is also called... |
https://en.wikipedia.org/wiki/Q-Meixner%E2%80%93Pollaczek%20polynomials | In mathematics, the q-Meixner–Pollaczek polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions and the q-Pochhammer symbol by ：
References
Orthogon... |
https://en.wikipedia.org/wiki/Q-Meixner%20polynomials | In mathematics, the q-Meixner polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions by
References
Orthogonal polynomials
Q-analogs
Special hyperge... |
https://en.wikipedia.org/wiki/Quantum%20q-Krawtchouk%20polynomials | In mathematics, the quantum q-Krawtchouk polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions by
References
Orthogonal polynomials
Q-analogs
Spec... |
https://en.wikipedia.org/wiki/Q-Krawtchouk%20polynomials | In mathematics, the q-Krawtchouk polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme . give a detailed list of their properties.
showed that the q-Krawtchouk polynomials are spherical functions for 3 different Chevalley groups over finite fields, and showed that they ar... |
https://en.wikipedia.org/wiki/Q-Laguerre%20polynomials | In mathematics, the q-Laguerre polynomials, or generalized Stieltjes–Wigert polynomials P(x;q) are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme introduced by . give a detailed list of their properties.
Definition
The q-Laguerre polynomials are given in terms of basic hypergeometr... |
https://en.wikipedia.org/wiki/Continuous%20q-Hermite%20polynomials | In mathematics, the continuous q-Hermite polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. give a detailed list of their properties.
Definition
The polynomials are given in terms of basic hypergeometric functions by
Recurrence and difference relations
with the... |
https://en.wikipedia.org/wiki/Virginia%20Tech%20College%20of%20Science | The College of Science at Virginia Tech contains academic programs in eight departments: biology, chemistry, economics, geosciences, mathematics, physics, psychology, and statistics, as well as programs in the School of Neuroscience, the Academy of Integrated Science, and founded in 2020, an Academy of Data Science. Fo... |
https://en.wikipedia.org/wiki/1983%20Cricket%20World%20Cup%20statistics | This is a list of statistics for the 1983 Cricket World Cup.
Team statistics
Highest team totals
The following table lists the ten highest team scores during this tournament.
Batting statistics
Most runs
The top five highest run scorers (total runs) in the tournament are included in this table.
Highest scores
This... |
https://en.wikipedia.org/wiki/Felix%20Arscott | Felix Medland Arscott (12 November 1922 – 5 July 1996) was a British mathematician who was a member of the Society for Industrial and Applied Mathematics from 1976. He was described by colleagues as a good friend and excellent teacher. Dr. Arscott was the founding head of the Applied Mathematics department at Universit... |
https://en.wikipedia.org/wiki/Kriszti%C3%A1n%20Palkovics | Krisztian Palkovics (born July 10, 1975 in Székesfehérvár, Hungary) is a retired Hungarian professional ice hockey right-winger.
Career statistics
References
1975 births
Fehérvár AV19 players
Hungarian ice hockey players
Living people |
https://en.wikipedia.org/wiki/Imre%20Peterdi | Imre Peterdi (born 31 May 1980) is a Hungarian former professional ice hockey player.
Peterdi played in the 2009 IIHF World Championship for the Hungary national team.
Career statistics
Austrian Hockey League
References
External links
1980 births
Fehérvár AV19 players
Dunaújvárosi Acélbikák players
Ferencvárosi ... |
https://en.wikipedia.org/wiki/List%20of%20dualities | –
Mathematics
In mathematics, a duality, generally speaking, translates concepts, theorems or mathematical structures into other concepts, theorems or structures, in a one-to-one fashion, often (but not always) by means of an involution operation: if the dual of A is B, then the dual of B is A.
Alexander duality
A... |
https://en.wikipedia.org/wiki/Bence%20Svasznek | Bence Svasznek (born July 25, 1975) is a Hungarian former professional ice hockey player.
Svasznek represented Hungary in the 2009 IIHF World Championship.
Career statistics
Austrian Hockey League
References
External links
1975 births
Fehérvár AV19 players
DVTK Jegesmedvék players
Ferencvárosi TC (ice hockey) pla... |
https://en.wikipedia.org/wiki/Artyom%20Vaszjunyin | Artyom Vaszjunyin (born January 26, 1984) is a Ukrainian-Hungarian former professional ice hockey player.
Career statistics
Austrian Hockey League
References
External links
1984 births
Fehérvár AV19 players
Dunaújvárosi Acélbikák players
Ferencvárosi TC (ice hockey) players
Ukrainian ice hockey right wingers
Hunga... |
https://en.wikipedia.org/wiki/Luka%20%C5%BDagar | Luka Zagar (born June 25, 1978, in Ljubljana, Slovenia) is a Slovenian professional ice hockey player.
Career statistics
Austrian Hockey League
References
1978 births
Slovenian ice hockey left wingers
Living people
Ice hockey people from Ljubljana
HDD Olimpija Ljubljana players
HK Acroni Jesenice players
KHL Medveš... |
https://en.wikipedia.org/wiki/Art%C5%ABras%20Katulis | Artūras Katulis (born August 5, 1981) is a Lithuanian professional ice hockey player.
Career statistics
References
External links
1981 births
Dizel Penza players
HC Berkut-Kyiv players
HK Liepājas Metalurgs players
HK Neman Grodno players
Lithuanian ice hockey defencemen
Living people
Neftyanik Almetyevsk players
P... |
https://en.wikipedia.org/wiki/2011%E2%80%9312%20Alemannia%20Aachen%20season | The 2011–12 season of Alemannia Aachen began on 16 July 2011 with the first game in the 2. Bundesliga.
Transfers
Summer transfers
In:
Out:
Winter transfers
In:
Out:
Statistics
Goals and appearances
|-
|colspan="14"|Players sold or loaned out after the start of the season:
|}
Last updated: 6 May 2012
Result... |
https://en.wikipedia.org/wiki/Sieved%20Jacobi%20polynomials | In mathematics, sieved Jacobi polynomials are a family of sieved orthogonal polynomials, introduced by . Their recurrence relations are a modified (or "sieved") version of the recurrence relations for Jacobi polynomials.
References
Orthogonal polynomials |
https://en.wikipedia.org/wiki/Harish-Chandra%20theorem | In mathematics, Harish-Chandra theorem may refer to one of several theorems due to Harish-Chandra, including:
Harish-Chandra's theorem on the Harish-Chandra isomorphism
Harish-Chandra's classification of discrete series representations
Harish-Chandra's regularity theorem |
https://en.wikipedia.org/wiki/Sieved%20Pollaczek%20polynomials | In mathematics, sieved Pollaczek polynomials are a family of sieved orthogonal polynomials, introduced by . Their recurrence relations are a modified (or "sieved") version of the recurrence relations for Pollaczek polynomials.
References
Orthogonal polynomials |
https://en.wikipedia.org/wiki/Mike%20Develin | Michael Lee Develin (born August 27, 1980) is an American mathematician known for his work in combinatorics and discrete geometry.
Early life
Mike Develin was born in Hobart, Tasmania. He moved to the United States with his Korean mother, living in New York City. He attended Stuyvesant High School, where he was captai... |
https://en.wikipedia.org/wiki/Extensions%20of%20Fisher%27s%20method | In statistics, extensions of Fisher's method are a group of approaches that allow approximately valid statistical inferences to be made when the assumptions required for the direct application of Fisher's method are not valid. Fisher's method is a way of combining the information in the p-values from different statisti... |
https://en.wikipedia.org/wiki/Adolph%20Jensen | Adolph Ludvig Otto Jensen (15 July 1866 – 24 May 1948) was an economist and statistician of international standing, and from 1913 to 1936 the head of the Statistics Department of the Danish Ministry of Finance.
Career
Jensen studied Politics at Århus University, 1885–1892, under Harald Westergaard. From 1896 to 1936, ... |
https://en.wikipedia.org/wiki/ASC%20O%C8%9Belul%20Gala%C8%9Bi%20in%20European%20football | ASC Oțelul Galați is a professional football club which currently plays in Liga II.
Total statistics
Statistics by country
Statistics by competition
Notes for the abbreviations in the tables below:
1R: First round
2R: Second round
3R: Third round
1QR: First qualifying round
2QR: Second qualifying round
UEFA... |
https://en.wikipedia.org/wiki/Nemenyi%20test | In statistics, the Nemenyi test is a post-hoc test intended to find the groups of data that differ after a global statistical test (such as the Friedman test) has rejected the null hypothesis that the performance of the comparisons on the groups of data is similar. The test makes pair-wise tests of performance.
The t... |
https://en.wikipedia.org/wiki/Geronimus%20polynomials | In mathematics, Geronimus polynomials may refer to one of the several different families of orthogonal polynomials studied by Yakov Lazarevich Geronimus.
References
Orthogonal polynomials |
https://en.wikipedia.org/wiki/Stieltjes%20polynomials | In mathematics, the Stieltjes polynomials En are polynomials associated to a family of orthogonal polynomials Pn. They are unrelated to the Stieltjes polynomial solutions of differential equations. Stieltjes originally considered the case where the orthogonal polynomials Pn are the Legendre polynomials.
The Gauss–Kro... |
https://en.wikipedia.org/wiki/David%20Trim | David J.B. Trim is a historian, archivist, and educator whose specialties are in European military history and religious history. Currently, he is the director of Archives, Statistics, and Research at the World Headquarters of Seventh-day Adventists.
Background
Trim was born in Bombay, India, in 1969 to British and A... |
https://en.wikipedia.org/wiki/1928%E2%80%9329%20French%20Amateur%20Football%20Championship | Statistics of the French Amateur Football Championship in the 1928–29 season.
Excellence Division
Final
Olympique de Marseille 3 - Club Français 2
Honour Division
Won by US Cazérienne.
References
RSSF
French Amateur Football Championship
France
1928–29 in French football |
https://en.wikipedia.org/wiki/1927%E2%80%9328%20French%20Amateur%20Football%20Championship | Statistics of the French Amateur Football Championship in the 1927-28 season.
Excellence Division
Overview
Stade Français won the championship.
Quarterfinals
SO Montpellier 3-2 Stade Havrais
Semifinals
Stade Français 6-2 SO Montpellier
Honour Division
FC Mulhouse won the championship.
References
RSSF
French Amat... |
https://en.wikipedia.org/wiki/1926%E2%80%9327%20French%20Amateur%20Football%20Championship | Statistics of the French Amateur Football Championship in the 1926-27 season. The Championship was the main competition for the amateur football clubs from 1926 to 1929. There were 3 divisions: Excellence, Honor and Promotion.
Excellence Division
CA Paris 4 2 2 0 6
Amiens AC 4 2 1 1 ... |
https://en.wikipedia.org/wiki/1919%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1919 season.
1/8 Final
Alliance vélo sport d'Auxerre 5–0 Racing club bourguignon Dijon
Olympique de Marseille 16–0 SPMSA Romans
RC Paris 2–1 SS Romilly
Club Sportif et Malouin Servannais 4–0 Club sportif d'Alençon
Club Olympique Choletais 1–1 AS limousine Poitiers ... |
https://en.wikipedia.org/wiki/1914%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1914 season.
Tournament
First round
Racing Club de Reims 7-0 La fraternelle d'Ailly
FC Lyon 6-2 US Annemasse
Football club de Braux 4-2 Cercle des Sports Stade Lorrain
SM Caen 6-1 US Le Mans
Sporting Club angérien - ASNG Tarbes (Tarbes forfeited)
Red Star Associati... |
https://en.wikipedia.org/wiki/1913%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1913 season.
Tournament
First round
Stade Bordelais UC - Stade limousin (forfeit)
Lyon OU 5-1 Football Club de Grenoble
Football club de Braux 2-0 Cercle Sportif de Remiremont
AS Trouville-Deauville 3-1 US Le Mans
1/8 Final
Stade toulousain 1-4 Stade Bordelais ... |
https://en.wikipedia.org/wiki/1912%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1912 season.
Tournament
First round
CASG Orléans 4-1 Le Mans UC
Union sportive Servannaise 5-0 Angers Université Club
Sporting Club Dauphinois 1-3 FC Lyon
US Tourcoing 5-0 Football club de Braux
Société nautique de Bayonne 0-4 Stade Bordelais UC
Cercle des ... |
https://en.wikipedia.org/wiki/1911%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1911 season.
Tournament
First round
Racing Club Franc-Comtois de Besançon 0-3 FC International Lyon
Racing Club de Reims 5-0 Cercle des Sports Stade Lorrain
Angers Université Club 12-0 Union sportive de Tours
Amiens SC 1-6 FC Rouen
1/8 Final
RC France 3-1 ... |
https://en.wikipedia.org/wiki/1910%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1910 season.
Tournament
First round
Cercle des Sports Stade Lorrain 1-1 Racing Club de Reims (match replayed)
Cercle des Sports Stade Lorrain 2-1 Racing Club de Reims
Amiens SC 5-0 FC Rouen
US Le Mans 4-1 Union sportive de Tours
FC Rouen 6-1 Amiens SC
1/8 Finals... |
https://en.wikipedia.org/wiki/1908%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1908 season.
Tournament
First round
FC Lyon 3-1 Stade Grenoblois
Racing Club Angevin - Stade Nantais Université Club
Second round
SC Nîmes 2-5 Olympique de Marseille
Stade Raphaëlois 2-1 FC Lyon
Stade Bordelais UC 2-4 Stade Olympien Vélo Club de Toulouse
A... |
https://en.wikipedia.org/wiki/1907%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1907 season.
Tournament
First round
Burdigala Bordeaux - US Cognaçaise
Olympique de Cette 0-5 Stade Olympique des Étudiants Toulousains
CPN Châlons 5-0 Groupe Sportif Nancéien
Olympique de Marseille 9-1 Sporting Club de Draguignan
Second round
CPN Châlons 1... |
https://en.wikipedia.org/wiki/1906%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1906 season.
Tournament
First round
Stade Universitaire Caennais - US Le Mans (Le Mans forfeited)
US Cognaçaise - Stade Bordelais UC
Second round
Stade Rémois 3-1 Stade Lorrain
Stade Bordelais UC 1-5 Stade Olympique des Étudiants Toulousains
Stade Universita... |
https://en.wikipedia.org/wiki/1905%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1905 season.
Tournament
First round
FC Nice 3-5 Olympique de Marseille
Second round
Olympique de Marseille - FC Lyon
Stade Olympien des Étudiants Toulousains - Stade bordelais (Stade bordelais forfeited)
Union sportive Servannaise 4-1 Association Sportive de ... |
https://en.wikipedia.org/wiki/1904%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1904 season.
Tournament
First round
Amiens AC - RC Roubaix
Quarts de finale
United Sports Club 8-0 Sport Athlétique Sézannais
RC Roubaix - Club Sportif Havrais (Havre forfeited)
Olympique de Marseille 2-2 Burdigala Bordeaux (match replayed)
Stade rennais 1-0 As... |
https://en.wikipedia.org/wiki/1903%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1903 season.
Tournament
First round
Stade Bordelais UC - Olympique de Marseille
Quarterfinals
Le Havre AC 3-0 Sport Athlétique Sézannais
RC France 5-0 Stade Bordelais UC
Union Athlétique du Lycée Malherbe 4-1 Football Club Rennais
RC Roubaix - Amiens AC (Amie... |
https://en.wikipedia.org/wiki/1901%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1901 season.
Tournament
Semifinals
Le Havre AC 6-1 Iris Club Lillois
Final
Standard AC 1-1 Le Havre AC (match replayed)
Standard AC 6-1 Le Havre AC
References
RSSF
USFSA Football Championship
1
France |
https://en.wikipedia.org/wiki/1900%20USFSA%20Football%20Championship | Statistics of the USFSA Football Championship in the 1900 season.
Tournament
Semifinals
Le Havre AC 4-0 US Tourcoing
Final
Le Havre AC 1-0 Club Français
References
RSSF
USFSA Football Championship
1
France |
https://en.wikipedia.org/wiki/Jock%20Edward | John Edward was a Scottish professional football half-back who played for Aberdeen and Southampton.
Career statistics
References
External links
AFC Heritage profile
Men's association football midfielders
Aberdeen F.C. players
Southampton F.C. players
Scottish Football League players
Scottish men's footballers
1901... |
https://en.wikipedia.org/wiki/HR3D | HR3D is a multiscopic 3D display technology developed at the MIT Media Lab.
Technology
The technology uses double-layered LCD panels.
Mathematics
"HR" stands for "high-rank", and refers to algebraic rank; the related paper describes how light fields can be represented with low rank.
External links
http://web.medi... |
https://en.wikipedia.org/wiki/Excavated%20dodecahedron | In geometry, the excavated dodecahedron is a star polyhedron that looks like a dodecahedron with concave pentagonal pyramids in place of its faces. Its exterior surface represents the Ef1g1 stellation of the icosahedron. It appears in Magnus Wenninger's book Polyhedron Models as model 28, the third stellation of icosah... |
https://en.wikipedia.org/wiki/Levente%20Jova | Levente Jova (born 30 January 1992) is a Hungarian football player. He plays for Vasas SC in the Hungarian NB I.
He played his first league match in 2011.
Club statistics
Updated to games played as of 6 July 2017.
Honours
Ferencváros
Hungarian League Cup (1): 2012–13
References
External links
FTC Official Site Pro... |
https://en.wikipedia.org/wiki/Mathematics%3A%20The%20Loss%20of%20Certainty | Mathematics: The Loss of Certainty is a book by Morris Kline on the developing perspectives within mathematical cultures throughout the centuries.
This book traces the history of how new results in mathematics have provided surprises to mathematicians through the ages. Examples include how 19th century mathematicians ... |
https://en.wikipedia.org/wiki/Centered%20set | In mathematics, in the area of order theory, an upwards centered set S is a subset of a partially ordered set, P, such that any finite subset of S has an upper bound in P. Similarly, any finite subset of a downwards centered set has a lower bound. An upwards centered set can also be called a consistent set.
Any direct... |
https://en.wikipedia.org/wiki/Linked%20set | In mathematics, an upwards linked set A is a subset of a partially ordered set, P, in which any two of elements A have a common upper bound in P. Similarly, every pair of elements of a downwards linked set has a lower bound. Every centered set is linked, which includes, in particular, every directed set.
References
... |
https://en.wikipedia.org/wiki/Knaster%27s%20condition | In mathematics, a partially ordered set P is said to have Knaster's condition upwards (sometimes property (K)) if any uncountable subset A of P has an upwards-linked uncountable subset. An analogous definition applies to Knaster's condition downwards.
The property is named after Polish mathematician Bronisław Knaster... |
https://en.wikipedia.org/wiki/Bloch%20group | In mathematics, the Bloch group is a cohomology group of the Bloch–Suslin complex, named after Spencer Bloch and Andrei Suslin. It is closely related to polylogarithm, hyperbolic geometry and algebraic K-theory.
Bloch–Wigner function
The dilogarithm function is the function defined by the power series
It can be exte... |
https://en.wikipedia.org/wiki/Jos%C3%A9%20F.%20Cordero | Dr. José F. Cordero is a pediatrician, epidemiologist, teratologist, Head of the Department of Epidemiology and Biostatistics at the University of Georgia's College of Public Health, and former Dean of the Graduate School of Public Health at the University of Puerto Rico. Cordero was an Assistant Surgeon General of the... |
https://en.wikipedia.org/wiki/Sudhakara%20Dvivedi | Sudhakara Dvivedi (1855–1910) was an Indian scholar in Sanskrit and mathematics.
Biography
Sudhakara Dvivedi was born in 1855 in Khajuri, a village near Varanasi. In childhood he studied mathematics under Pandit Devakrsna.
In 1883 he was appointed a librarian in the Government Sanskrit College, Varanasi where in 1898... |
https://en.wikipedia.org/wiki/Cho%20Bum-hyun | Cho Bum-hyun (born October 1, 1960) is the former manager of the KT Wiz, and a former catcher in the Korea Baseball Organization.
References
External links
Career statistics and player information from Korea Baseball Organization
Asian Games baseball managers
Kia Tigers managers
Kia Tigers coaches
Samsung Lions co... |
https://en.wikipedia.org/wiki/Shalev | Shalev may refer to:
People
Given name
Shalev Menashe (born 1982), Israeli footballer
Surname
Aner Shalev (born 1958), Israeli mathematics professor
Avner Shalev (born 1939), Israeli chairman of the Yad Vashem Directorate
Chemi Shalev (born 1953), Israeli journalist and political analyst
Gabriela Shalev (born 194... |
https://en.wikipedia.org/wiki/Mixed%20volume | In mathematics, more specifically, in convex geometry, the mixed volume is a way to associate a non-negative number to a tuple of convex bodies in . This number depends on the size and shape of the bodies, and their relative orientation to each other.
Definition
Let be convex bodies in and consider the function
wh... |
https://en.wikipedia.org/wiki/PRESS%20statistic | In statistics, the predicted residual error sum of squares (PRESS) is a form of cross-validation used in regression analysis to provide a summary measure of the fit of a model to a sample of observations that were not themselves used to estimate the model. It is calculated as the sums of squares of the prediction resi... |
https://en.wikipedia.org/wiki/Category%20O | In the representation theory of semisimple Lie algebras, Category O (or category ) is a category whose objects are certain representations of a semisimple Lie algebra and morphisms are homomorphisms of representations.
Introduction
Assume that is a (usually complex) semisimple Lie algebra with a Cartan subalgebra
, ... |
https://en.wikipedia.org/wiki/Radha%20Charan%20Gupta | Radha Charan Gupta (born 1935 in GursaraiJhansi, in present-day Uttar Pradesh) is an Indian historian of mathematics.
Early life of Radha Charan Gupta
Gupta graduated from the University of Lucknow, where he made his bachelor's degree in 1955 and his master's degree in 1957. He earned his Ph.D. in the history of math... |
https://en.wikipedia.org/wiki/Yves%20Diba%20Ilunga | Yves Diba Ilunga (born 12 August 1987) is a Congolese former professional footballer who played as a forward for DR Congo national team.
Career statistics
Scores and results list DR Congo's goal tally first.
References
1987 births
Living people
Sportspeople from Lubumbashi
Democratic Republic of the Congo men's foot... |
https://en.wikipedia.org/wiki/Bogdan%20Rusu | Bogdan Gheorghe Rusu (born 9 April 1990) is a Romanian professional footballer who plays as a striker for Liga II club Argeș Pitești.
Career statistics
Club
Honours
Hermannstadt
Cupa României runner-up: 2017–18
References
External links
1990 births
Living people
Footballers from Brașov
Romanian men's football... |
https://en.wikipedia.org/wiki/1930%E2%80%9331%20Real%20Sociedad%20season | The 1930–31 season was Real Sociedad's third season in La Liga.
This article shows player statistics and all matches that the club played during the 1930–31 season.
Players
Player stats
League
League matches
League position
Cup
External links
Real Sociedad Squad
All fixtures listed
References
Real Sociedad ... |
https://en.wikipedia.org/wiki/Ottawa%20Renegades%20all-time%20records%20and%20statistics | The Ottawa Renegades played in the CFL for 4 seasons, between 2002 and 2006. They were the second Canadian Football League team to make Ottawa their home, following the Ottawa Rough Riders and preceding the Ottawa Redblacks.
Scoring
Most points – Career
277 – Lawrence Tynes
208 - Josh Ranek
Most Points – Season
198... |
https://en.wikipedia.org/wiki/Divisibility%20%28ring%20theory%29 | In mathematics, the notion of a divisor originally arose within the context of arithmetic of whole numbers. With the development of abstract rings, of which the integers are the archetype, the original notion of divisor found a natural extension.
Divisibility is a useful concept for the analysis of the structure of c... |
https://en.wikipedia.org/wiki/CFL%20USA%20all-time%20records%20and%20statistics | This list combines the statistics and records of the seven CFL American teams from 1993 to 1995: Baltimore Stallions, Birmingham Barracudas, Las Vegas Posse, Memphis Mad Dogs, Sacramento Gold Miners, San Antonio Texans, and the Shreveport Pirates. Though no city lasted more than 2 years in the CFL, they combined for 10... |
https://en.wikipedia.org/wiki/El%20Arbi%20Hababi | El Arbi Hababi (born 12 August 1967) is a Moroccan former footballer who played at international level, competing at the 1994 FIFA World Cup.
Career statistics
International goals
References
1967 births
Living people
Moroccan men's footballers
Morocco men's international footballers
1994 FIFA World Cup players
Peop... |
https://en.wikipedia.org/wiki/Boole%20polynomials | In mathematics, the Boole polynomials sn(x) are polynomials given by the generating function
, .
See also
Umbral calculus
Peters polynomials, a generalization of Boole polynomials.
References
Boole, G. (1860/1970), Calculus of finite differences.
Reprinted by Dover, 2005
Polynomials |
https://en.wikipedia.org/wiki/1948%E2%80%9349%20Galatasaray%20S.K.%20season | The 1948–49 season was Galatasaray SK's 45th in existence and the club's 37th consecutive season in the Istanbul Football League.
Squad statistics
Competitions
Istanbul Football League
Classification
Results summary
Results by round
Matches
Kick-off listed in local time (EEST)
References
1948-1949 İstanbul Fut... |
https://en.wikipedia.org/wiki/Narumi%20polynomials | In mathematics, the Narumi polynomials sn(x) are polynomials introduced by given by the generating function
,
See also
Umbral calculus
References
Reprinted by Dover, 2005
Polynomials |
https://en.wikipedia.org/wiki/Pidduck%20polynomials | In mathematics, the Pidduck polynomials sn(x) are polynomials introduced by given by the generating function
,
See also
Umbral calculus
References
Reprinted by Dover Publications, 2005
Polynomials |
https://en.wikipedia.org/wiki/Energy%20in%20Hungary | Energy in Hungary describes energy and electricity production, consumption and import in Hungary. Energy policy of Hungary describes the politics of Hungary related to energy.
Statistics
Nuclear power
Hungary had, in 2017, four operating nuclear power reactors, constructed between 1982 and 1987, at the Paks Nuclear ... |
https://en.wikipedia.org/wiki/Peters%20polynomials | In mathematics, the Peters polynomials sn(x) are polynomials studied by given by the generating function
, . They are a generalization of the Boole polynomials.
See also
Umbral calculus
References
Reprinted by Dover, 2005
Polynomials |
https://en.wikipedia.org/wiki/Angelescu%20polynomials | In mathematics, the Angelescu polynomials πn(x) are a series of polynomials generalizing the Laguerre polynomials introduced by . The polynomials can be given by the generating function
They can also be defined by the equation
where is an Appell set of polynomials (see ).
Properties
Addition and recurrence relatio... |
https://en.wikipedia.org/wiki/Denisyuk%20polynomials | In mathematics, Denisyuk polynomials Den(x) or Mn(x) are generalizations of the Laguerre polynomials introduced by given by the generating function
Notes
References
Polynomials |
https://en.wikipedia.org/wiki/List%20of%20Gold%20Coast%20Suns%20coaches | The following is a list of the Gold Coast Football Club senior coaches in each of their seasons in the Australian Football League.
AFL
Statistics current to the end of round 23, 2023.
VFL
Notes
Key
References
Gold Coast Coaches Win/Loss Records
Gold Coast Suns
Gold Coast Suns
Gold Coast, Queensland-related list... |
https://en.wikipedia.org/wiki/Hochschild%E2%80%93Mostow%20group | In mathematics, the Hochschild–Mostow group, introduced by , is the universal pro-affine algebraic group generated by a group.
References
Algebraic groups |
https://en.wikipedia.org/wiki/Prabodh%20Chandra%20Sengupta | Prabodh Chandra Sengupta (21 June 1876–1962) was a historian of ancient Indian astronomy. He was a Professor of Mathematics at Bethune College in Calcutta and a lecturer in Indian Astronomy and Mathematics at the University of Calcutta.
Early life
Prabodh Chandra Sengupta, the younger son of Ram Chandra Sengupta, was ... |
https://en.wikipedia.org/wiki/Actuarial%20polynomials | In mathematics, the actuarial polynomials a(x) are polynomials studied by given by the generating function
, .
See also
Umbral calculus
References
Reprinted by Dover, 2005
Further reading
Polynomials |
https://en.wikipedia.org/wiki/Ull%C3%A0 | Ullà is a village in the province of Girona and autonomous community of Catalonia, Spain.
Population
Catalonia according to statistics more than 39% of the population is of North African origin and Ecuador.
References
External links
Government data pages
Municipalities in Baix Empordà
Populated places in Baix Em... |
https://en.wikipedia.org/wiki/Humbert%20polynomials | In mathematics, the Humbert polynomials π(x) are a generalization of Pincherle polynomials introduced by given by the generating function
.
See also
Umbral calculus
References
Polynomials |
https://en.wikipedia.org/wiki/Pincherle%20polynomials | In mathematics, the Pincherle polynomials Pn(x) are polynomials introduced by given by the generating function
Humbert polynomials are a generalization of Pincherle polynomials
References
Polynomials |
https://en.wikipedia.org/wiki/Zsolt%20Bal%C3%A1zs | Zsolt Balázs (born 11 August 1988) is a Hungarian striker who plays for Budaörs.
Early life
His maternal grandfather was László Aradszky singer.
Career statistics
.
External links
Player info
HLSZ
kesport
1988 births
Living people
Sportspeople from Zalaegerszeg
Footballers from Zala County
Hungarian men's ... |
https://en.wikipedia.org/wiki/Rainville%20polynomials | In mathematics, the Rainville polynomials pn(z) are polynomials introduced by given by the generating function
.
References
Polynomials |
https://en.wikipedia.org/wiki/Pentagonal%20polytope | In geometry, a pentagonal polytope is a regular polytope in n dimensions constructed from the Hn Coxeter group. The family was named by H. S. M. Coxeter, because the two-dimensional pentagonal polytope is a pentagon. It can be named by its Schläfli symbol as {5, 3n − 2} (dodecahedral) or {3n − 2, 5} (icosahedral).
Fam... |
https://en.wikipedia.org/wiki/Faber%20polynomials | In mathematics, the Faber polynomials Pm of a Laurent series
are the polynomials such that
vanishes at z=0. They were introduced by and studied by and .
References
Polynomials |
https://en.wikipedia.org/wiki/Brazilian%20Mathematical%20Society | The Brazilian Mathematical Society (, SBM) is a professional association founded in 1969 at Instituto de Matemática Pura e Aplicada to promote mathematics education in Brazil.
Presidents
1969–1971 Chaim Samuel Honig
1971–1973 Manfredo do Carmo
1973–1975 Elon Lages Lima
1975–1977 Maurício Peixoto
1977–1979 Djairo Gue... |
https://en.wikipedia.org/wiki/Alpha%20shape | In computational geometry, an alpha shape, or α-shape, is a family of piecewise linear simple curves in the Euclidean plane associated with the shape of a finite set of points. They were first defined by . The alpha-shape associated with a set of points is a generalization of the concept of the convex hull, i.e. ever... |
https://en.wikipedia.org/wiki/2011%20Rugby%20World%20Cup%20statistics | The 2011 Rugby World Cup was held in New Zealand from 9 September to 23 October 2011.
Team statistics
The following table shows the team's results in major statistical categories.
Source: ESPNscrum.com
Try scorers
6 tries
Chris Ashton
Vincent Clerc
5 tries
Adam Ashley-Cooper
Keith Earls
Israel Dagg
4 tries
... |
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