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https://en.wikipedia.org/wiki/Rhombicuboctahedral%20prism | In geometry, a rhombicuboctahedral prism is a convex uniform polychoron (four-dimensional polytope).
It is one of 18 convex uniform polyhedral prisms created by using uniform prisms to connect pairs of Platonic solids or Archimedean solids in parallel hyperplanes.
Images
Alternative names
small rhombicuboctahedral... |
https://en.wikipedia.org/wiki/Nikolay%20Davydenko%20career%20statistics | This is a list of the main career statistics of tennis player Nikolay Davydenko.
Significant finals
Year-end championship finals
Singles: 2 (1 title, 1 runner-up)
Masters 1000 finals
Singles: 3 (3 titles)
ATP career finals
Singles: 28 (21 titles, 7 runner-ups)
Doubles: 4 (2 titles, 2 runner-ups)
Team competiti... |
https://en.wikipedia.org/wiki/Micha%C5%82%20Misiurewicz | Michał Misiurewicz (born 9 November 1948) is a Polish mathematician. He is known for his contributions to chaotic dynamical systems and fractal geometry, notably the Misiurewicz point.
Misiurewicz participated in the International Mathematical Olympiad for Poland, winning a bronze medal in 1965 and a gold medal (with ... |
https://en.wikipedia.org/wiki/Ruanda%20%28Mbeya%20Urban%29 | Ruanda is an administrative ward in the Mbeya Urban district of the Mbeya Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 24,166 people in the ward, from 21,927 in 2012.
Neighborhoods
The ward has 11 neighborhoods.
Benki
Ilolo
Kabwe
Kati
Makunguru
Mkombozi
Mtoni
Mweng... |
https://en.wikipedia.org/wiki/Sergei%20Konyagin | Sergei Vladimirovich Konyagin (; born 25 April 1957) is a Russian mathematician. He is a professor of mathematics at the Moscow State University.
Konyagin participated in the International Mathematical Olympiad for the Soviet Union, winning two consecutive gold medals with perfect scores in 1972 and 1973. At the age o... |
https://en.wikipedia.org/wiki/Periodic%20graph%20%28geometry%29 | A Euclidean graph (a graph embedded in some Euclidean space) is periodic if there exists a basis of that Euclidean space whose corresponding translations induce symmetries of that graph (i.e., application of any such translation to the graph embedded in the Euclidean space leaves the graph unchanged). Equivalently, a p... |
https://en.wikipedia.org/wiki/Periodic%20graph%20%28graph%20theory%29 | In graph theory, a branch of mathematics, a periodic graph with respect to an operator F on graphs is one for which there exists an integer n > 0 such that Fn(G) is isomorphic to G. For example, every graph is periodic with respect to the complementation operator, whereas only complete graphs are periodic with respect... |
https://en.wikipedia.org/wiki/Periodic%20graph | Periodic graph may refer to:
Periodic graph (crystallography) or crystal net, a Euclidean graph representing the atomic or molecular structure of a crystal
Periodic graph (geometry), a Euclidean graph preserved under a lattice of translations
Periodic graph (graph theory), a graph that is periodic with respect to a gr... |
https://en.wikipedia.org/wiki/K%C3%A1roly%20Bezdek | Károly Bezdek (born May 28, 1955 in Budapest, Hungary) is a Hungarian-Canadian mathematician. He is a professor as well as a Canada Research Chair of mathematics and the director of the Centre for Computational and Discrete Geometry at the University of Calgary in Calgary, Alberta, Canada. Also he is a professor (on le... |
https://en.wikipedia.org/wiki/Rudolf%20Inzinger | Rudolf Inzinger (5 April 1907 – 26 August 1980) was an Austrian mathematician who made contributions to differential geometry, the theory of convex bodies, and inverse problems for sound waves.
Biography
Born in Vienna, he was a student at the Technische Hochschule in the same city. In 1933 he defended his PhD Die Lie... |
https://en.wikipedia.org/wiki/National%20Statistics%20Institute%20%28Chile%29 | The National Statistics Institute of Chile (, INE) is a state-run organization of the Government of Chile, created in the second half of the 19th century and tasked with performing a general census of population and housing, then collecting, producing and publishing official demographic statistics of people in Chile, i... |
https://en.wikipedia.org/wiki/Latisha%20Chan%20career%20statistics | This is a list of the main career statistics of tennis player Latisha Chan.
Performance timelines
Singles
Doubles
Mixed doubles
Significant finals
Grand Slam finals
Doubles: 4 (1 title, 3 runner-ups)
Mixed doubles: 4 (3 titles, 1 runner-up)
WTA 1000 finals
Doubles: 13 (9 titles, 4 runner-ups)
WTA career fina... |
https://en.wikipedia.org/wiki/Christopher%20Hacon | Christopher Derek Hacon (born 14 February 1970) is a mathematician with British, Italian and US nationalities. He is currently distinguished professor of mathematics at the University of Utah where he holds a Presidential Endowed Chair. His research interests include algebraic geometry.
Hacon was born in Manchester... |
https://en.wikipedia.org/wiki/Aise%20Johan%20de%20Jong | Aise Johan de Jong (born 30 January 1966) is a Dutch mathematician born in Belgium. He currently is a professor of mathematics at Columbia University. His research interests include arithmetic geometry and algebraic geometry.
Education
De Jong attended high school in The Hague, obtained his master's degree at Leiden U... |
https://en.wikipedia.org/wiki/Mart%C3%ADn%20C%C3%A1rdenas%20%28motorcyclist%29 | Martín Cárdenas Ochoa (born 28 January 1982) is a Colombian professional motorcycle road racer.
Career statistics
All-time statistics
Grand Prix motorcycle racing
By season
By class
Races by year
(key) (Races in bold indicate pole position) (Races in italics indicate fastest lap)
Supersport World Championship
R... |
https://en.wikipedia.org/wiki/Alroey%20Cohen | Alroey Cohen is an Israeli former footballer who last played for Maccabi Petah Tikva.
Club career statistics
(correct as of November 2010)
Honours
Liga Leumit (1):
2009–10
Israel State Cup (2):
2011, 2012
References
1989 births
Israeli Jews
Living people
Israeli men's footballers
Israel men's international football... |
https://en.wikipedia.org/wiki/Mikhail%20Youzhny%20career%20statistics | Mikhail Youzhny is a Russian retired professional tennis player who has won ten ATP singles titles, and nine ATP doubles titles in his career to date.
During his junior career, Youzhny peaked at number 20 in the world junior rankings in early 2000, the year after reaching the boys' singles final at the 1999 Australian... |
https://en.wikipedia.org/wiki/Zsolt%20Haraszti | Zsolt Haraszti (born 4 November 1991) is a Hungarian football player who plays for Paks.
Club statistics
References
Paksi FC Official Website
HLSZ
MLSZ
1991 births
Footballers from Budapest
Living people
Hungarian men's footballers
Hungary men's under-21 international footballers
Men's association football forwards... |
https://en.wikipedia.org/wiki/Cameron%20Leigh%20Stewart | Cameron Leigh Stewart FRSC is a Canadian mathematician. He is a professor of pure mathematics at the University of Waterloo.
Contributions
He has made numerous contributions to number theory, in particular to work on the abc conjecture. In 1976 he obtained, with Alan Baker, an effective improvement to Liouville's Theo... |
https://en.wikipedia.org/wiki/Gustav%20von%20Escherich | Gustav Ritter von Escherich (1 June 1849 – 28 January 1935) was an Austrian mathematician.
Biography
Born in Mantua, he studied mathematics and physics at the University of Vienna. From 1876 to 1879 he was professor at the University of Graz. In 1882 he went to the Graz University of Technology and in 1884 he went to ... |
https://en.wikipedia.org/wiki/Asian%20Journal%20of%20Mathematics | The Asian Journal of Mathematics is a peer-reviewed scientific journal covering all areas of pure and theoretical applied mathematics. It is published by International Press.
English-language journals
Quarterly journals
Mathematics journals
Academic journals established in 1997
International Press academic journals |
https://en.wikipedia.org/wiki/Barbara%20Bag%C3%B3csi | Barbara Bagócsi (born 18 May 1988 in Budapest) is a retired Hungarian handball player.
References
External links
Player Profile on Handball.hu
Barbara Bagócsi career statistics at Worldhandball
1988 births
Living people
Hungarian female handball players
Handball players from Budapest
Expatriate handball players
Hu... |
https://en.wikipedia.org/wiki/Emil%20M%C3%BCller%20%28mathematician%29 | Emil Adalbert Müller (22 April 1861 – 1 September 1927) was an Austrian mathematician.
Biography
Born in Lanškroun, he studied mathematics and physics at the University of Vienna and Vienna University of Technology. In 1898 he defended his dissertation (Die Geometrie orientierter Kugeln nach Grassmann’schen Methoden) ... |
https://en.wikipedia.org/wiki/Interlocking%20interval%20topology | In mathematics, and especially general topology, the interlocking interval topology is an example of a topology on the set , i.e. the set of all positive real numbers that are not positive whole numbers. To give the set S a topology means to say which subsets of S are "open", and to do so in a way that the following ax... |
https://en.wikipedia.org/wiki/Lexicographic%20order%20topology%20on%20the%20unit%20square | In general topology, the lexicographic ordering on the unit square (sometimes the dictionary order on the unit square) is a topology on the unit square S, i.e. on the set of points (x,y) in the plane such that and
Construction
The lexicographical ordering gives a total ordering on the points in the unit square: if ... |
https://en.wikipedia.org/wiki/Kaimri%2C%20Hisar | Kaimri is a village in Hisar tehsil and district in the Indian state of Haryana.
History
According to the data maintained by the Government of India's Department of Statistics, the Govt Primary School Kaimri was established in 1943, which was upgraded to a high school in 1967 and to senior secondary school in 1997.
... |
https://en.wikipedia.org/wiki/Appert%20topology | In general topology, a branch of mathematics, the Appert topology, named for , is a topology on the set } of positive integers.
In the Appert topology, the open sets are those that do not contain 1, and those that asymptotically contain almost every positive integer. The space X with the Appert topology is called the ... |
https://en.wikipedia.org/wiki/Jean-Baptiste%20de%20La%20Chapelle | Jean-Baptiste de La Chapelle (c.1710–1792, Paris) was a French priest, mathematician and inventor.
He contributed 270 articles to the Encyclopédie in the subjects of arithmetic and geometry. In June 1747 he was elected a Fellow of the Royal Society of London.
He was the inventor of a primitive diving suit in 1775, wh... |
https://en.wikipedia.org/wiki/Rectified%209-orthoplexes | In nine-dimensional geometry, a rectified 9-simplex is a convex uniform 9-polytope, being a rectification of the regular 9-orthoplex.
There are 9 rectifications of the 9-orthoplex. Vertices of the rectified 9-orthoplex are located at the edge-centers of the 9-orthoplex. Vertices of the birectified 9-orthoplex are loca... |
https://en.wikipedia.org/wiki/Rectified%2010-orthoplexes | In ten-dimensional geometry, a rectified 10-orthoplex is a convex uniform 10-polytope, being a rectification of the regular 10-orthoplex.
There are 10 rectifications of the 10-orthoplex. Vertices of the rectified 10-orthoplex are located at the edge-centers of the 9-orthoplex. Vertices of the birectified 10-orthoplex ... |
https://en.wikipedia.org/wiki/Helly%20space | In mathematics, and particularly functional analysis, the Helly space, named after Eduard Helly, consists of all monotonically increasing functions , where [0,1] denotes the closed interval given by the set of all x such that In other words, for all we have and also if then
Let the closed interval [0,1] be denote... |
https://en.wikipedia.org/wiki/Truncated%208-orthoplexes | In eight-dimensional geometry, a truncated 8-orthoplex is a convex uniform 8-polytope, being a truncation of the regular 8-orthoplex.
There are 7 truncation for the 8-orthoplex. Vertices of the truncation 8-orthoplex are located as pairs on the edge of the 8-orthoplex. Vertices of the bitruncated 8-orthoplex are locat... |
https://en.wikipedia.org/wiki/Ernest%20Corominas | Ernest Corominas i Vigneaux (1913 – 24 January 1992) was a Spanish-French mathematician.
Born in Barcelona, he studied architecture and mathematics at the University of Barcelona, graduating in 1936. He served as in officer of engineering in the Spanish Republican Army during the Spanish Civil War. In 1939 he fled to ... |
https://en.wikipedia.org/wiki/Pitch%20interval | In musical set theory, there are four kinds of interval:
Ordered pitch interval
Unordered pitch interval
Ordered pitch-class interval
Unordered pitch-class interval
Pitch Intervals
Ordered Pitch Interval
The ordered pitch interval. is the number of semitones that separates one pitch from another, upward or downw... |
https://en.wikipedia.org/wiki/Mil%C3%A1n%20N%C3%A9meth | Milán Németh (born 29 May 1988 in Szombathely) is a retired Hungarian football player.
Club statistics
Updated to games played as of 19 May 2019.
External links
HLSZ
MLSZ
1988 births
Living people
Footballers from Szombathely
Hungarian men's footballers
Men's association football defenders
Pápai FC footballers
Dió... |
https://en.wikipedia.org/wiki/Probable%20error | In statistics, probable error defines the half-range of an interval about a central point for the distribution, such that half of the values from the distribution will lie within the interval and half outside.
Thus for a symmetric distribution it is equivalent to half the interquartile range, or the median absolute de... |
https://en.wikipedia.org/wiki/Alexandrov%27s%20uniqueness%20theorem | The Alexandrov uniqueness theorem is a rigidity theorem in mathematics, describing three-dimensional convex polyhedra in terms of the distances between points on their surfaces. It implies that convex polyhedra with distinct shapes from each other also have distinct metric spaces of surface distances, and it characteri... |
https://en.wikipedia.org/wiki/Block%20graph | In graph theory, a branch of combinatorial mathematics, a block graph or clique tree
is a type of undirected graph in which every biconnected component (block) is a clique.
Block graphs are sometimes erroneously called Husimi trees (after Kôdi Husimi), but that name more properly refers to cactus graphs, graphs in w... |
https://en.wikipedia.org/wiki/Rimhak%20Ree | Rimhak Ree (; December 18, 1922 – January 9, 2005), alternatively Im-hak Ree, was a Korean Canadian mathematician. He contributed in the field of group theory, most notably with the concept of the Ree group in .
Early life
Ree received his early education in Hamhung, South Hamgyong, Korea, Empire of Japan. His birthpl... |
https://en.wikipedia.org/wiki/George%20Johnston%20Allman | George Johnston Allman (28 September 1824 – 9 May 1904) was an Irish professor, mathematician, classical scholar, and historian of ancient Greek mathematics. His fame rests mainly upon his authorship of Greek Geometry from Thales to Euclid, first published in Dublin in 1889, and republished several times subsequently.
... |
https://en.wikipedia.org/wiki/Robert%20Minlos | Robert Adol'fovich Minlos (; 28 February 1931 – 9 January 2018) was a Soviet and Russian mathematician who has made important contributions to probability theory and mathematical physics. His theorem on the extension of cylindrical measures to Radon measures on the continuous dual of a nuclear space is of fundamental ... |
https://en.wikipedia.org/wiki/Escaping%20set | In mathematics, and particularly complex dynamics, the escaping set of an entire function ƒ consists of all points that tend to infinity under the repeated application of ƒ.
That is, a complex number belongs to the escaping set if and only if the sequence defined by converges to infinity as gets large. The escaping ... |
https://en.wikipedia.org/wiki/Lithuania%20national%20football%20team%20records%20and%20statistics | The following is a list of the Lithuania national football team's competitive records and statistics.
Individual records
Player records
Players in bold are still active, at least at club level.
Most capped players
Top goalscorers
Manager records
Team records
Competition records
FIFA World Cup
UEFA European C... |
https://en.wikipedia.org/wiki/Egyptian%20geometry | Egyptian geometry refers to geometry as it was developed and used in Ancient Egypt. Their geometry was a necessary outgrowth of surveying to preserve the layout and ownership of farmland, which was flooded annually by the Nile river.
We only have a limited number of problems from ancient Egypt that concern geometry. G... |
https://en.wikipedia.org/wiki/Cartesian%20oval | In geometry, a Cartesian oval is a plane curve consisting of points that have the same linear combination of distances from two fixed points (foci). These curves are named after French mathematician René Descartes, who used them in optics.
Definition
Let and be fixed points in the plane, and let and denote the Euc... |
https://en.wikipedia.org/wiki/Rational%20sequence%20topology | In mathematics, more specifically general topology, the rational sequence topology is an example of a topology given to the set R of real numbers.
Construction
For each irrational number x take a sequence of rational numbers {xk} with the property that {xk} converges to x with respect to the Euclidean topology.
The... |
https://en.wikipedia.org/wiki/Freydoon%20Shahidi | Freydoon Shahidi (born June 19, 1947) is an Iranian American mathematician who is a Distinguished Professor of Mathematics at Purdue University in the U.S. He is known for a method of automorphic L-functions which is now known as the Langlands–Shahidi method.
Education and career
Shahidi graduated from the University ... |
https://en.wikipedia.org/wiki/Board%20puzzles%20with%20algebra%20of%20binary%20variables | Board puzzles with algebra of binary variables ask players to locate the hidden objects based on a set of clue cells and their neighbors marked as variables (unknowns). A variable with value of 1 corresponds to a cell with an object. Contrary, a variable with value of 0 corresponds to an empty cell—no hidden object.
O... |
https://en.wikipedia.org/wiki/Stationary%20subspace%20analysis | Stationary Subspace Analysis (SSA) in statistics is a blind source separation algorithm which factorizes a multivariate time series into stationary and non-stationary components.
Introduction
In many settings, the measured time series contains contributions from various underlying sources that cannot be measured dir... |
https://en.wikipedia.org/wiki/Egyptian%20algebra | In the history of mathematics, Egyptian algebra, as that term is used in this article, refers to algebra as it was developed and used in ancient Egypt. Ancient Egyptian mathematics as discussed here spans a time period ranging from 3000 BCE to 300 BCE.
There are limited surviving examples of ancient Egyptian algebra... |
https://en.wikipedia.org/wiki/Regenerative%20process | In applied probability, a regenerative process is a class of stochastic process with the property that certain portions of the process can be treated as being statistically independent of each other. This property can be used in the derivation of theoretical properties of such processes.
History
Regenerative processes... |
https://en.wikipedia.org/wiki/Half-disk%20topology | In mathematics, and particularly general topology, the half-disk topology is an example of a topology given to the set , given by all points in the plane such that . The set can be termed the closed upper half plane.
To give the set a topology means to say which subsets of are "open", and to do so in a way that th... |
https://en.wikipedia.org/wiki/Bob%20Bryan%20career%20statistics | This is a list of the main career statistics of tennis player Bob Bryan.
Major finals
Grand Slam finals
Doubles: 30 (16–14)
By winning the 2006 Wimbledon title, Bryan completed the men's doubles Career Grand Slam. He became the 19th individual player and, with Mike Bryan, the 7th doubles pair to achieve this.
Mixed... |
https://en.wikipedia.org/wiki/Marilyn%20Tremaine | Marilyn Mantei Tremaine is an American computer scientist. She is an expert in human–computer interaction and considered a pioneer of the field.
Education
Tremaine received a BS in mathematics, physics and French from the University of Wisconsin, and later in 1982 obtained a PhD in communication theory at the Univers... |
https://en.wikipedia.org/wiki/Partial%20group%20algebra | In mathematics, a partial group algebra is an associative algebra related to the partial representations of a group.
Examples
The partial group algebra is isomorphic to the direct sum:
See also
Group ring
Group representation
Notes
References
Algebras
Representation theory of groups |
https://en.wikipedia.org/wiki/Carlos%20Saa | Carlos Alfredo Saa Posso (born December 4, 1983) is a Colombian football defender, who currently plays for Millonarios in Categoría Primera A.
Statistics (Official games/Colombian Ligue and Colombian Cup)
(As of November 14, 2010)
References
External links
1983 births
Living people
Colombian men's footballers
Améri... |
https://en.wikipedia.org/wiki/Cantellated%206-orthoplexes | In six-dimensional geometry, a cantellated 6-orthoplex is a convex uniform 6-polytope, being a cantellation of the regular 6-orthoplex.
There are 8 cantellation for the 6-orthoplex including truncations. Half of them are more easily constructed from the dual 5-cube
Cantellated 6-orthoplex
Alternate names
Cantellate... |
https://en.wikipedia.org/wiki/Koml%C3%B3s%E2%80%93Major%E2%80%93Tusn%C3%A1dy%20approximation | In probability theory, the Komlós–Major–Tusnády approximation (also known as the KMT approximation, the KMT embedding, or the Hungarian embedding) refers to one of the two strong embedding theorems: 1) approximation of random walk by a standard Brownian motion constructed on the same probability space, and 2) an appro... |
https://en.wikipedia.org/wiki/Ylli%20Pango | Ylli Pango (born in, Tirana, Albania) is an Albanian psychologist, academic, writer, and politician.
Education
Pango completed studies in mathematics at the University of Tirana, and later completed a postgraduate in psychology at the same university. He later completed graduate studies in education administration a... |
https://en.wikipedia.org/wiki/Topological%20category | In category theory, a discipline in mathematics, the notion of topological category has a number of different, inequivalent definitions.
In one approach, a topological category is a category that is enriched over the category of compactly generated Hausdorff spaces. They can be used as a foundation for higher category... |
https://en.wikipedia.org/wiki/Simplicially%20enriched%20category | In mathematics, a simplicially enriched category, is a category enriched over the category of simplicial sets. Simplicially enriched categories are often also called, more ambiguously, simplicial categories; the latter term however also applies to simplicial objects in Cat (the category of small categories). Simplicia... |
https://en.wikipedia.org/wiki/Segal%20category | In mathematics, a Segal category is a model of an infinity category introduced by , based on work of Graeme Segal in 1974.
References
External links
Category theory |
https://en.wikipedia.org/wiki/John%20Ulloque | John Jairo Ulloque Pérez (born May 11, 1986) is a Colombian football midfield, who currently plays for Millonarios in Categoría Primera A.
Statistics (Official games/Colombian Ligue and Colombian Cup)
(As of November 14, 2010)
External links
1986 births
Living people
Colombian men's footballers
Atlético Bucaramanga ... |
https://en.wikipedia.org/wiki/MPIR%20%28mathematics%20software%29 | Multiple Precision Integers and Rationals (MPIR) is an open-source software multiprecision integer library forked from the GNU Multiple Precision Arithmetic Library (GMP) project. It consists of much code from past GMP releases, and some original contributed code.
According to the MPIR-devel mailing list, "MPIR is no ... |
https://en.wikipedia.org/wiki/Mana%20Nakao | is a Japanese football player who plays for AS Laranja Kyoto. His mother is Japanese and his father is Tanzanian.
Club statistics
References
External links
Sanfrecce profile
1983 births
Living people
Association football people from Kyoto Prefecture
Japanese men's footballers
Japanese people of Tanzanian descent
... |
https://en.wikipedia.org/wiki/Simplicial%20category | In mathematics, simplicial category may refer to:
Simplex category, the category of finite ordinals and order-preserving functions
Simplicially enriched category, a category enriched over the category of simplicial sets
Simplicial object in the category of categories |
https://en.wikipedia.org/wiki/Dendroidal%20set | In mathematics, a dendroidal set is a generalization of simplicial sets introduced by .
They have the same relation to (colored symmetric) operads, also called symmetric multicategories, that simplicial sets have to categories.
Definition
A dendroidal set is a contravariant functor from Ω to sets, where Ω is the tre... |
https://en.wikipedia.org/wiki/International%20Journal%20of%20Mathematics%20and%20Computer%20Science | The International Journal of Mathematics and Computer Science (online: , print: ) is a quarterly peer-reviewed scientific journal which was established in 2006 and publishes original papers in the broad subjects of mathematics and computer science. It is abstracted and indexed by Clarivate Analytics (Thomson Reuters pr... |
https://en.wikipedia.org/wiki/Ji%C5%99%C3%AD%20Jech | Jiří Jech (born December 22, 1975) is a Czech football referee. He was a full international for FIFA from 2007 to 2010, and served as a referee in 2010 World Cup qualifiers.
Career statistics
Statistics for Gambrinus liga matches only.
References
External links
Jiří Jech at WorldReferee.com
Jiří Jech at WorldFootb... |
https://en.wikipedia.org/wiki/Segal%20space | In mathematics, a Segal space is a simplicial space satisfying some pullback conditions, making it look like a homotopical version of a category. More precisely, a simplicial set, considered as a simplicial discrete space, satisfies the Segal conditions iff it is the nerve of a category. The condition for Segal spaces ... |
https://en.wikipedia.org/wiki/Simon%20B.%20Kochen | Simon Bernhard Kochen (; born 14 August 1934) is a Canadian mathematician, working in the fields of model theory, number theory and quantum mechanics.
Biography
Kochen received his Ph.D. (Ultrafiltered Products and Arithmetical Extensions) from Princeton University in 1958 under the direction of Alonzo Church. Since 1... |
https://en.wikipedia.org/wiki/Mihail%20Zervos | Mihail Zervos is a Greek financial mathematician. He is Professor of Financial Mathematics at the London School of Economics.
Curriculum
Zervos received his MSc and PhD degrees from Imperial College London in 1995. After completing his PhD, he was a lecturer at the Department of Statistics, University of Newcastle, ... |
https://en.wikipedia.org/wiki/Ph%E1%BA%A1m%20Minh%20Ho%C3%A0ng | Phạm Minh Hoàng (born 1955) is a French-Vietnamese blogger and lecturer in applied mathematics at the Ho Chi Minh City University of Technology, who was arrested in Vietnam for his political writing and activism on August 13, 2010. Phạm Minh Hoàng, who writes with the pen name Phan Kien Quoc, was convicted on August 10... |
https://en.wikipedia.org/wiki/Matilde%20Marcolli | Matilde Marcolli is an Italian and American mathematical physicist. She has conducted research work in areas of mathematics and theoretical physics; obtained the Heinz Maier-Leibnitz-Preis of the Deutsche Forschungsgemeinschaft, and the Sofia Kovalevskaya Award of the Alexander von Humboldt Foundation. Marcolli has aut... |
https://en.wikipedia.org/wiki/Yoon%20Soung-min | Yoon Soung-Min (born May 22, 1985 in South Korea) is a South Korean former footballer who plays as a midfielder.
Career statistics
References
External links
Profile at Liga Indonesia Official Site
South Korean men's footballers
South Korean expatriate men's footballers
South Korean expatriate sportspeople in Indon... |
https://en.wikipedia.org/wiki/Frobenius%20manifold | In the mathematical field of differential geometry, a Frobenius manifold, introduced by Dubrovin, is a flat Riemannian manifold with a certain compatible multiplicative structure on the tangent space. The concept generalizes the notion of Frobenius algebra to tangent bundles.
Frobenius manifolds occur naturally in th... |
https://en.wikipedia.org/wiki/Laplace%20functional | In probability theory, a Laplace functional refers to one of two possible mathematical functions of functions or, more precisely, functionals that serve as mathematical tools for studying either point processes or concentration of measure properties of metric spaces. One type of Laplace functional, also known as a cha... |
https://en.wikipedia.org/wiki/Newton%27s%20theorem%20about%20ovals | In mathematics, Newton's theorem about ovals states that the area cut off by a secant of a smooth convex oval is not an algebraic function of the secant.
Isaac Newton stated it as lemma 28 of section VI of book 1 of Newton's Principia, and used it to show that the position of a planet moving in an orbit is not an alge... |
https://en.wikipedia.org/wiki/List%20of%20VFL%20debuts%20in%201944 | This is a listing of Australian rules footballers who made their senior debut for a Victorian Football League (VFL) club in 1944.
Debuts
References
Australian rules football records and statistics
Australian rules football-related lists
1944 in Australian rules football |
https://en.wikipedia.org/wiki/The%20Fractal%20Geometry%20of%20Nature | The Fractal Geometry of Nature is a 1982 book by the Franco-American mathematician Benoît Mandelbrot.
Overview
The Fractal Geometry of Nature is a revised and enlarged version of his 1977 book entitled Fractals: Form, Chance and Dimension, which in turn was a revised, enlarged, and translated version of his 1975 Frenc... |
https://en.wikipedia.org/wiki/Uniform%20limit%20theorem | In mathematics, the uniform limit theorem states that the uniform limit of any sequence of continuous functions is continuous.
Statement
More precisely, let X be a topological space, let Y be a metric space, and let ƒn : X → Y be a sequence of functions converging uniformly to a function ƒ : X → Y. According to the u... |
https://en.wikipedia.org/wiki/Artists%20View%20Park%20West%2C%20Alberta | Artists View Park West is an unincorporated community in Alberta, Canada within Rocky View County that is recognized as a designated place by Statistics Canada. It is located on the north side of Highway 563 (Old Banff Coach Road), south of Highway 1. It is adjacent to the City of Calgary to the northeast.
Demographi... |
https://en.wikipedia.org/wiki/Shapley%E2%80%93Folkman%20lemma | The Shapley–Folkman lemma is a result in convex geometry that describes the Minkowski addition of sets in a vector space. It is named after mathematicians Lloyd Shapley and Jon Folkman, but was first published by the economist Ross M. Starr.
The lemma may be intuitively understood as saying that, if the number of summ... |
https://en.wikipedia.org/wiki/Hawk%20Hills%2C%20Alberta%20%28designated%20place%29 | Hawk Hills is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 270, north of Highway 11. Prior to the 2021 census, Statistics Canada referred to Hawk Hills as Balmoral NW.
Demographics
In ... |
https://en.wikipedia.org/wiki/Balmoral%20Heights%2C%20Alberta | Balmoral Heights is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the north side of Highway 11, east of Red Deer. It is adjacent to the designated place of Herder to the southwest. Prior to the 2021 census, Statisti... |
https://en.wikipedia.org/wiki/Birch%20Hill%20Park%2C%20Alberta | Birch Hill Park is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 262, south of Highway 627. It is adjacent to the designated place of Sunset View Acres to the north.
Demographics
In the... |
https://en.wikipedia.org/wiki/Bone%20Town%2C%20Alberta | Bone Town is an unincorporated community in Alberta, Canada within Lac La Biche County that is recognized as a designated place by Statistics Canada. It is located on the east side of Highway 36, south of Lac La Biche.
Demographics
As a designated place in the 2016 Census of Population conducted by Statistics Canada... |
https://en.wikipedia.org/wiki/Braim%2C%20Alberta | Braim is an unincorporated community in Alberta, Canada within Camrose County that is recognized as a designated place by Statistics Canada. It is located on the east side of Highway 833, north of Highway 13. It is adjacent to the City of Camrose to the south and the Camrose Airport to the east.
Demographics
In the ... |
https://en.wikipedia.org/wiki/Bristol%20Oakes%2C%20Alberta | Bristol Oakes is an unincorporated community in Alberta, Canada within Sturgeon County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 251 (Starkey Road), south of Highway 37. It is adjacent to the designated places of Lower Manor Estates to the east, Upper a... |
https://en.wikipedia.org/wiki/Canyon%20Heights%2C%20Alberta | Canyon Heights is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the north side of Township Road 384, north of Highway 11.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Canyon Height... |
https://en.wikipedia.org/wiki/Central%20Park%2C%20Alberta | Central Park is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 391, west of Highway 2A.
Demographics
As a designated place in the 2016 Census of Population conducted by Statistics Ca... |
https://en.wikipedia.org/wiki/Clearwater%20Estates%2C%20Alberta | Clearwater Estates is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 264, south of Highway 16.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Clearwater Es... |
https://en.wikipedia.org/wiki/Crystal%20Meadows%2C%20Alberta | Crystal Meadows is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 21, south of Highway 16.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Crystal Meadows h... |
https://en.wikipedia.org/wiki/Dawn%20Valley%2C%20Alberta | Dawn Valley is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 540, west of Highway 779.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Dawn Valley had ... |
https://en.wikipedia.org/wiki/Devonshire%20Meadows%2C%20Alberta | Devonshire Meadows is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the north side of Township Road 511, west of Highway 60.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Devonshire... |
https://en.wikipedia.org/wiki/Eastview%20Acres%2C%20Alberta | Eastview Acres is an unincorporated community in Alberta, Canada within the Lethbridge County that is recognized as a designated place by Statistics Canada. It is located on the east side of Highway 3, east of Highway 23.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Eastview Acres ha... |
https://en.wikipedia.org/wiki/Erin%20Estates%2C%20Alberta | Erin Estates is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 274, south of Highway 633. It is adjacent to the designated place of Panorama Heights to the south.
Demographics
In the 202... |
https://en.wikipedia.org/wiki/Ferrier%2C%20Alberta | Ferrier, or Ferrier Acres is an unincorporated community in Alberta, Canada within Clearwater County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 393A, west of Highway 11A.
Demographics
In the 2021 Census of Population conducted by Statistics Canada,... |
https://en.wikipedia.org/wiki/Fleming%20Park%2C%20Alberta | Fleming Park is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 261, south of Highway 627.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Fleming Park had a... |
https://en.wikipedia.org/wiki/Flyingshot%20Lake%2C%20Alberta | Flyingshot Lake, or Flyingshot Lake Settlement, is an unincorporated community in Alberta, Canada within the County of Grande Prairie No. 1 that is recognized as a designated place by Statistics Canada. It is located approximately west of Highway 40, and south of Highway 43. It surrounds a lake of the same name, and ... |
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