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https://en.wikipedia.org/wiki/Raynaud%27s%20isogeny%20theorem | In mathematics, Raynaud's isogeny theorem, proved by , relates the Faltings heights of two isogeneous elliptic curves.
References
Elliptic curves
Theorems in algebraic geometry |
https://en.wikipedia.org/wiki/Tate%27s%20isogeny%20theorem | In mathematics, Tate's isogeny theorem, proved by , states that two abelian varieties over a finite field are isogeneous if and only if their Tate modules are isomorphic (as Galois representations).
References
Abelian varieties
Theorems in algebraic geometry |
https://en.wikipedia.org/wiki/Isogeny%20theorem | In mathematics, isogeny theorem may refer to:
Raynaud's isogeny theorem
Tate's isogeny theorem |
https://en.wikipedia.org/wiki/Siegel%20parabolic%20subgroup | In mathematics, the Siegel parabolic subgroup, named after Carl Ludwig Siegel, is the parabolic subgroup of the symplectic group with abelian radical, given by the matrices of the symplectic group whose lower left quadrant is 0 (for the standard symplectic form).
References
Automorphic forms
Algebraic groups |
https://en.wikipedia.org/wiki/Kronecker%27s%20congruence | In mathematics, Kronecker's congruence, introduced by Kronecker, states that
where p is a prime and Φp(x,y) is the modular polynomial of order p, given by
for j the elliptic modular function and τ running through classes of imaginary quadratic integers of discriminant n.
References
Modular arithmetic
Theorems in n... |
https://en.wikipedia.org/wiki/Hurwitz%20class%20number | In mathematics, the Hurwitz class number H(N), introduced by Adolf Hurwitz, is a modification of the class number of positive definite binary quadratic forms of discriminant –N, where forms are weighted by 2/g for g the order of their automorphism group, and where H(0) = –1/12.
showed that the Hurwitz class numbers ... |
https://en.wikipedia.org/wiki/Grothendieck%20existence%20theorem | In mathematics, the Grothendieck existence theorem, introduced by , gives conditions that enable one to lift infinitesimal deformations of a scheme to a deformation, and to lift schemes over infinitesimal neighborhoods over a subscheme of a scheme S to schemes over S.
The theorem can be viewed as an instance of (Groth... |
https://en.wikipedia.org/wiki/Modular%20unit | In mathematics, modular units are certain units of rings of integers of fields of modular functions, introduced by . They are functions whose zeroes and poles are confined to the cusps (images of infinity).
See also
Cyclotomic unit
Elliptic unit
References
Modular forms |
https://en.wikipedia.org/wiki/Siegel%E2%80%93Weil%20formula | In mathematics, the Siegel–Weil formula, introduced by as an extension of the results of , expresses an Eisenstein series as a weighted average of theta series of lattices in a genus, where the weights are proportional to the inverse of the order of the automorphism group of the lattice.
For the constant terms this i... |
https://en.wikipedia.org/wiki/Manin%E2%80%93Drinfeld%20theorem | In mathematics, the Manin–Drinfeld theorem, proved by and , states that the difference of two cusps of a modular curve has finite order in the Jacobian variety.
References
Modular forms
Theorems in number theory |
https://en.wikipedia.org/wiki/Heegner%27s%20lemma | In mathematics, Heegner's lemma is a lemma used by Kurt Heegner in his paper on the class number problem. His lemma states that if
is a curve over a field with a4 not a square, then it has a solution if it has a solution in an extension of odd degree.
References
Diophantine equations
Lemmas in number theory |
https://en.wikipedia.org/wiki/Mestre%20bound | In mathematics, the Mestre bound is a bound on the analytic rank of an elliptic curve in terms of its conductor, introduced by .
See also
Brumer bound
References
Elliptic curves
Theorems in number theory |
https://en.wikipedia.org/wiki/2006%E2%80%9307%201.%20FC%20N%C3%BCrnberg%20season | The 2006–07 1. FC Nürnberg season was the 107th season in the club's football history.
Match results
Legend
Bundesliga
DFB-Pokal
Player information
Roster and statistics
Transfers
In
Out
Kits
Sources
1. FC Nürnberg seasons
Nuremberg |
https://en.wikipedia.org/wiki/Minimal%20K-type | In mathematics, a minimal K-type is a representation of a maximal compact subgroup K of a semisimple Lie group G that is in some sense the smallest representation of K occurring in a Harish-Chandra module of G. Minimal K-types were introduced by as part of an algebraic description of the Langlands classification.
Ref... |
https://en.wikipedia.org/wiki/Medical%20image%20computing | Medical image computing (MIC) is an interdisciplinary field at the intersection of computer science, information engineering, electrical engineering, physics, mathematics and medicine. This field develops computational and mathematical methods for solving problems pertaining to medical images and their use for biomedic... |
https://en.wikipedia.org/wiki/Heo%20Beom-san | Heo Beom-San (; born 14 September 1989) is a South Korean footballer who plays as a midfielder for Seoul E-Land FC in the K League 2.
Club career statistics
External links
1989 births
Living people
Footballers from Seoul
Men's association football midfielders
South Korean men's footballers
Daejeon Hana Citizen p... |
https://en.wikipedia.org/wiki/Andres%20and%20Marzo%27s%20delta | In statistics, Andrés and Marzo's Delta is a measure of an agreement between two observers used in classifying data. It was created by Andres & Marzo in 2004.
Rationale for use
The most commonly used measure of agreement between observers is Cohen's kappa. The value of kappa is not always easy to interpret and it may... |
https://en.wikipedia.org/wiki/N%C3%A9ron%20differential | In mathematics, a Néron differential, named after André Néron, is an almost canonical choice of 1-form on an elliptic curve or abelian variety defined over a local field or global field. The Néron differential behaves well on the Néron minimal models.
For an elliptic curve of the form
the Néron differential is
Refer... |
https://en.wikipedia.org/wiki/Genus%20character | In number theory, a genus character of a quadratic number field K is a character of the genus group of K. In other words, it is a real character of the narrow class group of K. Reinterpreting this using the Artin map, the collection of genus characters can also be thought of as the unramified real characters of the abs... |
https://en.wikipedia.org/wiki/Ring%20class%20field | In mathematics, a ring class field is the abelian extension of an algebraic number field K associated by class field theory to the ring class group of some order O of the ring of integers of K.
Properties
Let K be an algebraic number field.
The ring class field for the maximal order O = OK is the Hilbert class field ... |
https://en.wikipedia.org/wiki/Liu%20Lu | Liu Lu (; born 2 April 1989) is a professor of mathematics at Central South University in Changsha, Hunan, where he is China's youngest full university Professor. As a 22-year-old undergraduate student Lu proved that
Ramsey theorem for infinite graphs (the case n = 2) with 2-coloring
does not imply
WKL0 over RCA0,
solv... |
https://en.wikipedia.org/wiki/Kodaira%E2%80%93Spencer%20map | In mathematics, the Kodaira–Spencer map, introduced by Kunihiko Kodaira and Donald C. Spencer, is a map associated to a deformation of a scheme or complex manifold X, taking a tangent space of a point of the deformation space to the first cohomology group of the sheaf of vector fields on X.
Definition
Historical moti... |
https://en.wikipedia.org/wiki/Inner%20form | In mathematics, an inner form of an algebraic group over a field is another algebraic group such that there exists an isomorphism between and defined over (this means that is a -form of ) and in addition, for every Galois automorphism the automorphism is an inner automorphism of (i.e. conjugation by an eleme... |
https://en.wikipedia.org/wiki/Deformation%20ring | In mathematics, a deformation ring is a ring that controls liftings of a representation of a Galois group from a finite field to a local field. In particular for any such lifting problem there is often a universal deformation ring that classifies all such liftings, and whose spectrum is the universal deformation space.... |
https://en.wikipedia.org/wiki/Drinfeld%20reciprocity | In mathematics, Drinfeld reciprocity, introduced by , is a correspondence between eigenforms of the moduli space of Drinfeld modules and factors of the corresponding Jacobian variety, such that all twisted L-functions are the same.
References
. English translation in Math. USSR Sbornik 23 (1974) 561–592.
Modular f... |
https://en.wikipedia.org/wiki/Drinfeld%20upper%20half%20plane | In mathematics, the Drinfeld upper half plane is a rigid analytic space analogous to the usual upper half plane for function fields, introduced by .
It is defined to be P1(C)\P1(F∞), where F is a function field of a curve over a finite field, F∞ its completion at ∞, and C the completion of the algebraic closure of F∞.... |
https://en.wikipedia.org/wiki/Jim%20Stasheff | James Dillon Stasheff (born January 15, 1936, New York City) is an American mathematician, a professor emeritus of mathematics at the University of North Carolina at Chapel Hill. He works in algebraic topology and algebra as well as their applications to physics.
Biography
Stasheff did his undergraduate studies in mat... |
https://en.wikipedia.org/wiki/List%20of%20Greater%20Western%20Sydney%20Giants%20coaches | The following is a list of the Greater Western Sydney Giants senior coaches in each of their seasons in the Australian Football League.
Key
Coaches
AFL
Statistics are correct to the end of 2023 season.
AFL Women's
''Statistics are correct to the end of the 2018 season
References
Coaches
Sydney-sport-related ... |
https://en.wikipedia.org/wiki/Silver%20thiocyanate | Silver thiocyanate is the silver salt of thiocyanic acid with the formula AgSCN.
Structure
AgSCN is monoclinic with 8 molecules per unit cell. Each SCN− group has an almost linear molecular geometry, with bond angle 179.6(5)°. Weak Ag—Ag interactions of length 0.3249(2) nm to 0.3338(2) nm are present in the structure.... |
https://en.wikipedia.org/wiki/Chang%20Lin%20%28footballer%29 | Chang Lin (; born April 17, 1981, in Dalian) is a former Chinese footballer. He currently works for Dalian Yifang as a youth coach.
Career statistics
(Correct as of 2013)
Honors
Dalian Sidelong
China League Two: 2001
Dalian Aerbin
China League Two: 2010
China League One: 2011
References
External links
1981 bi... |
https://en.wikipedia.org/wiki/Reuleaux | Reuleaux may refer to:
Franz Reuleaux (1829–1905), German mechanical engineer and lecturer
in geometry:
Reuleaux polygon, a curve of constant width
Reuleaux triangle, a Reuleaux polygon with three sides
Reuleaux heptagon, a Reuleaux polygon with seven sides that provides the shape of some currency coins
Reuleaux ... |
https://en.wikipedia.org/wiki/Chevalley%E2%80%93Iwahori%E2%80%93Nagata%20theorem | In mathematics, the Chevalley–Iwahori–Nagata theorem states that if a linear algebraic group G is acting linearly on a finite-dimensional vector space V, then the map from V/G to the spectrum of the ring of invariant polynomials is an isomorphism if this ring is finitely generated and all orbits of G on V are closed . ... |
https://en.wikipedia.org/wiki/Young%E2%80%93Deruyts%20development | In mathematics, the Young–Deruyts development is a method of writing invariants of an action of a group on an n-dimensional vector space V
in terms of invariants depending on at most n–1 vectors .
References
Invariant theory |
https://en.wikipedia.org/wiki/Heinrich%20Schr%C3%B6ter | Heinrich Eduard Schröter (8 January 1829 – 3 January 1892) was a German mathematician, who studied geometry in the tradition of Jakob Steiner.
Life and work
Schröter went to (along with mathematicians Alfred Clebsch, Rudolf Lipschitz, Carl Gottfried Neumann) the Altstädtisches Gymnasium in Königsberg, studying mathem... |
https://en.wikipedia.org/wiki/Gram%27s%20theorem | In mathematics, Gram's theorem states that an algebraic set in a finite-dimensional vector space invariant under some linear group can be defined by absolute invariants. . It is named after J. P. Gram, who published it in 1874.
References
. Reprinted by Academic Press (1971), .
.
Invariant theory
Theorems in algebra... |
https://en.wikipedia.org/wiki/Hilbert%E2%80%93Mumford%20criterion | In mathematics, the Hilbert–Mumford criterion, introduced by David Hilbert and David Mumford, characterizes the semistable and stable points of a group action on a vector space in terms of eigenvalues of 1-parameter subgroups .
Definition of stability
Let G be a reductive group acting linearly on a vector space V, ... |
https://en.wikipedia.org/wiki/Bracket%20ring | In mathematics invariant theory, the bracket ring is the subring of the ring of polynomials k[x11,...,xdn] generated by the d-by-d minors of a generic d-by-n matrix (xij).
The bracket ring may be regarded as the ring of polynomials on the image of a Grassmannian under the Plücker embedding.
For given d ≤ n we define ... |
https://en.wikipedia.org/wiki/Nullform | In mathematics, a nullform of a vector space acted on linearly by a group is a vector on which all invariants of the group vanish. Nullforms were introduced by . .
References
Invariant theory |
https://en.wikipedia.org/wiki/Abel%E2%80%93Goncharov%20interpolation | In mathematics, Abel–Goncharov interpolation determines a polynomial such that various higher derivatives are the same as those of a given function at given points. It was introduced by and rediscovered by .
References
Interpolation |
https://en.wikipedia.org/wiki/Michel%20Waldschmidt | Michel Waldschmidt (born June 17, 1946 at Nancy, France) is a French mathematician, specializing in number theory, especially transcendental numbers.
Biography
Waldschmidt was educated at Lycée Henri Poincaré and the University of Nancy until 1968. In 1972 he defended his thesis, titled Indépendance algébrique de nom... |
https://en.wikipedia.org/wiki/Karl%20Bobek | Karl Joseph Bobek (1855–1899) was a German mathematician working on elliptic functions and geometry.
References
External links
19th-century German mathematicians
1899 deaths
1855 births
Mathematicians from the German Empire |
https://en.wikipedia.org/wiki/Anton%20von%20Braunm%C3%BChl | Johann Anton Edler von Braunmühl (22 December 1853, Tiflis – 7 March 1908, München) was a German historian of mathematics and mathematician who worked on synthetic geometry and trigonometry.
Braunmühl was born in Tiflis but came from a Bavarian family and his father had gone as an architect to build a palace. The dea... |
https://en.wikipedia.org/wiki/Isaak%20Bacharach | Isaak Bacharach (2 December 1854 – 22 September 1942) was a German mathematics professor in Erlangen who proved the Cayley–Bacharach theorem on intersections of cubic curves.
He was murdered at the Theresienstadt concentration camp during The Holocaust.
References
External links
1854 births
1942 deaths
19th-centur... |
https://en.wikipedia.org/wiki/Otto%20Dersch | Otto Georg Dersch (born March 17, 1848 in Ortenberg, Hesse) was a German mathematician who worked in algebraic geometry. Dersch got his Ph.D. 1873 in Gießen. He was teacher in Groß-Umstadt and Darmstadt and then director of a secondary school in Offenbach am Main, and then became director of a secondary school (Oberre... |
https://en.wikipedia.org/wiki/W.%20Frahm | W. Frahm was a German mathematician who worked on algebraic geometry.
References
19th-century German mathematicians
Year of birth missing
Year of death missing
Place of birth missing
Mathematicians from the German Empire |
https://en.wikipedia.org/wiki/Claudio%20Procesi | Claudio Procesi (born 31 March 1941 in Rome) is an Italian mathematician, known for works in algebra and representation theory.
Career
Procesi studied at the Sapienza University of Rome, where he received his degree (Laurea) in 1963. In 1966 he graduated from the University of Chicago advised by Israel Herstein, with... |
https://en.wikipedia.org/wiki/Corrado%20de%20Concini | Corrado de Concini (born 28 July 1949 in Rome) is an Italian mathematician and professor at the Sapienza University of Rome. He studies algebraic geometry, quantum groups, invariant theory, and mathematical physics.
Life and work
He was born in Rome in 1949, the son of Ennio de Concini, a noted screenwriter and film ... |
https://en.wikipedia.org/wiki/Karl%20Rohn | Karl Friedrich Wilhelm Rohn (January 25, 1855 in Schwanheim – August 4, 1920 in Leipzig) was a German mathematician, who studied geometry.
Life and work
Rohn studied in Darmstadt, Leipzig and Munich, initially engineering but then mathematics by the influence of Alexander von Brill, among the others. In 1878 he recei... |
https://en.wikipedia.org/wiki/Aleksander%20Rajchman | Aleksander Michał Rajchman (13 November 1890 – July or August 1940) was a mathematician of the Warsaw School of Mathematics of the Interwar period. He had origins in the Lwów School of Mathematics and contributed to real analysis, probability and mathematical statistics.
Family Background
Rajchman was born on 13 Novem... |
https://en.wikipedia.org/wiki/Eugene%20Trubowitz | Eugene Trubowitz is an American mathematician who studies analysis and mathematical physics. He is a Global Professor of Mathematics at New York University Abu Dhabi.
Life and work
Trubowitz, who was born in 1951, received his doctorate in 1977 under the supervision of Henry McKean at New York University, with thesis... |
https://en.wikipedia.org/wiki/Rajchman%20measure | In mathematics, a Rajchman measure, studied by , is a regular Borel measure on a locally compact group such as the circle, whose Fourier transform vanishes at infinity.
References
Measures (measure theory) |
https://en.wikipedia.org/wiki/Horst%20Kn%C3%B6rrer | Horst Knörrer (born 31 July 1953, in Bayreuth) is a German mathematician, who studies algebraic geometry and mathematical physics.
Knörrer studied from 1971 at University of Regensburg and University of Erlangen-Nuremberg and received a doctorate in 1978 from the
University of Bonn under the supervision of Egbert Brie... |
https://en.wikipedia.org/wiki/Josef%20Anton%20Gmeiner | Josef Anton Gmeiner (1862-1926) was an Austrian mathematician working in number theory and mathematical analysis.
Gmeiner studied physics and mathematics at the University of Innsbruck from 1885. In 1890 he passed the examination qualifying him to teach at Gymnasien. After two years as an assistant at the University o... |
https://en.wikipedia.org/wiki/Joseph%20Ehrenfried%20Hofmann | Joseph Ehrenfried Hofmann (* 7 March 1900 in Munich, † 7 May 1973 in Günzburg ) was a German historian of mathematics, known for his research on Gottfried Wilhelm Leibniz.
Life and work
After graduating from high school in 1919 at the Wilhelm Gymnasium in Munich, Hofmann studied at University of Munich with Walther v... |
https://en.wikipedia.org/wiki/Eberhard%20Knobloch | Eberhard Knobloch (born 6 November 1943, in Görlitz) is a German historian of science and mathematics.
Career
From 1962 to 1967 Knobloch studied classics and mathematics at the University of Berlin and the Technical University of Berlin, after which he passed his state examination as a high school teacher and even a... |
https://en.wikipedia.org/wiki/Walter%20Schnee | Walter Schnee (8 August 1885 in Rawitsch, now Rawicz – 10 June 1958 in Leipzig) was a German mathematician. From 1904 to 1908 he studied mathematics in Berlin. From 1909 to 1917 he worked at the University of Breslau. He then went to the University of Leipzig, where he stayed till 1954. He worked in the field of number... |
https://en.wikipedia.org/wiki/Gustavo%20Sannia | Gustavo Sannia (13 May 1875 – 21 December 1930) was an Italian mathematician working in differential geometry, projective geometry, and summation of series. He was the son of Achille Sannia, mathematician and senator of the Kingdom of Italy.
Biography
Gustavo Sannia was born in Naples.
Sannia lived in Turin from 190... |
https://en.wikipedia.org/wiki/Labor%20Research%20Association | The Labor Research Association (LRA) was a left-wing labor statistics bureau established in November 1927 by members of the Workers (Communist) Party of America. The organization published a biannual series of volumes known as the Labor Fact Book; it compiled and produced statistics and information for use by trade uni... |
https://en.wikipedia.org/wiki/Heinrich%20August%20Rothe | Heinrich August Rothe (1773–1842) was a German mathematician, a professor of mathematics at Erlangen. He was a student of Carl Hindenburg and a member of Hindenburg's school of combinatorics.
Biography
Rothe was born in 1773 in Dresden, and in 1793 became a docent at the University of Leipzig. He became an extraordina... |
https://en.wikipedia.org/wiki/Shohei%20Okada | is a Japanese footballer who plays as a forward for Nankatsu SC.
Club statistics
.
References
External links
Profile at Nankatsu SC
1989 births
Living people
National Institute of Fitness and Sports in Kanoya alumni
Japanese men's footballers
J1 League players
J2 League players
J3 League players
Sagan Tosu players
... |
https://en.wikipedia.org/wiki/Tatsuro%20Okuda | is a professional Japanese football player. He plays as a goalkeeper for Kochi United.
Club statistics
Updated to 23 February 2018.
References
External links
Profile at Júbilo Iwata
1988 births
Living people
Aichi Gakuin University alumni
Association football people from Nara Prefecture
Japanese men's footballers... |
https://en.wikipedia.org/wiki/2012%20Djurg%C3%A5rdens%20IF%20season | In the 2012 season, Djurgårdens IF competes in the Allsvenskan and Svenska Cupen. Magnus Pehrsson is managing the team for the second year.
Players statistics
Appearances for competitive matches only
|}
Goals
Competitions
Allsvenskan
League table
Matches
Svenska Cupen
References
Djurgarden
Djurgårdens IF Fot... |
https://en.wikipedia.org/wiki/Abstract%20cell%20complex | In mathematics, an abstract cell complex is an abstract set with Alexandrov topology in which a non-negative integer number called dimension is assigned to each point. The complex is called “abstract” since its points, which are called “cells”, are not subsets of a Hausdorff space as is the case in Euclidean and CW com... |
https://en.wikipedia.org/wiki/Residual%20time | In the theory of renewal processes, a part of the mathematical theory of probability, the residual time or the forward recurrence time is the time between any given time and the next epoch of the renewal process under consideration. In the context of random walks, it is also known as overshoot. Another way to phrase r... |
https://en.wikipedia.org/wiki/N.%20Anbuchezhian | N. Anbuchezhian (B.Sc.,(Maths)., MA., (Political Science) is an Indian politician born and brought up from the state (Region) of Tamil Nadu in Sekkapatti village of Madurai District (Dindigul Area now). He was elected Member of Parliament for the Dindigul constituency for the period 1967–1971. Anbuchezhian subsequently... |
https://en.wikipedia.org/wiki/Dominant%20functor | In category theory, an abstract branch of mathematics, a dominant functor is a functor F : C → D in which every object of D is a retract of an object of the form F(x) for some object X of C.
References
Functors |
https://en.wikipedia.org/wiki/List%20of%20Preston%20North%20End%20F.C.%20managers |
Managerial history
The following is a list of Preston North End managers and caretaker managers.
Statistics include League, FA Cup, League Cup and Football League Trophy matches. All points averages are calculated using three points for a win.
Caretaker managers are shown in italics.
References
Preston North End... |
https://en.wikipedia.org/wiki/Leah%20Busque | Leah Busque (born November 15, 1979), the founder of TaskRabbit, is an American entrepreneur.
Biography
Busque graduated from Sweet Briar College in 2001, earning a Bachelor of Science in Mathematics and Computer Science. She currently serves on the college's board of directors. Prior to RunMyErrand, Busque was an IBM... |
https://en.wikipedia.org/wiki/Constant%20strain%20triangle%20element | In numerical mathematics, the constant strain triangle element, also known as the CST element or T3 element, is a type of element used in finite element analysis which is used to provide an approximate solution in a 2D domain to the exact solution of a given differential equation.
The name of this element reflects how... |
https://en.wikipedia.org/wiki/Catalan%27s%20triangle | In combinatorial mathematics, Catalan's triangle is a number triangle whose entries give the number of strings consisting of n X's and k Y's such that no initial segment of the string has more Y's than X's. It is a generalization of the Catalan numbers, and is named after Eugène Charles Catalan. Bailey shows that sat... |
https://en.wikipedia.org/wiki/Richard%20Lyons%20%28mathematician%29 | Richard Neil Lyons (born January 22, 1945 in New York City, New York) is an American mathematician, specializing in finite group theory.
Lyons received his PhD in 1970 at the University of Chicago under John Griggs Thompson with a thesis entitled Characterizations of Some Finite Simple Groups with Small 2-Rank. From 1... |
https://en.wikipedia.org/wiki/Telephone%20number%20%28mathematics%29 | In mathematics, the telephone numbers or the involution numbers form a sequence of integers that count the ways people can be connected by person-to-person telephone calls. These numbers also describe the number of matchings (the Hosoya index) of a complete graph on vertices, the number of permutations on elements t... |
https://en.wikipedia.org/wiki/Alberto%20Gonz%C3%A1lez%20Dom%C3%ADnguez | Alberto González Domínguez (11 April 1904 in Buenos Aires – 14 September 1982 in Buenos Aires) was an Argentine mathematician working on analysis, probability theory and quantum field theory.
González Domínguez received his Ph.D. from the University of Buenos Aires in 1939 under the direction of Julio Rey Pastor. That... |
https://en.wikipedia.org/wiki/Nicholas%20Felton%20%28graphic%20designer%29 | Nicholas Felton is an infographic designer. He is the author of Personal Annual Reports that weave measurements into a tapestry of graphs, maps and statistics to reflect the year's activities. He is the co-founder of Daytum.com, and was a member of the product design team at Facebook. His work has been profiled in publ... |
https://en.wikipedia.org/wiki/Ralph%20Duncan%20James | Ralph Duncan James (8 February 1909, Liverpool, England – 19 May 1979, Salt Spring Island, British Columbia, Canada) was a Canadian mathematician working on number theory and mathematical analysis.
Born in Liverpool, Ralph moved with his parents to Vancouver, British Columbia when he was 10 years old. After graduating... |
https://en.wikipedia.org/wiki/Ordinal%20regression | In statistics, ordinal regression, also called ordinal classification, is a type of regression analysis used for predicting an ordinal variable, i.e. a variable whose value exists on an arbitrary scale where only the relative ordering between different values is significant. It can be considered an intermediate problem... |
https://en.wikipedia.org/wiki/Statistical%20data%20type | In statistics, groups of individual data points may be classified as belonging to any of various statistical data types, e.g. categorical ("red", "blue", "green"), real number (1.68, -5, 1.7e+6), odd number (1,3,5) etc. The data type is a fundamental component of the semantic content of the variable, and controls whic... |
https://en.wikipedia.org/wiki/Olof%20Thorin | G. Olof Thorin (23 February 1912, Halmstad – 14 February 2004, Danderyd Hospital) was a Swedish mathematician working on analysis and probability, who introduced the Riesz–Thorin theorem.
References
Swedish mathematicians
1912 births
2004 deaths |
https://en.wikipedia.org/wiki/Monika%20Bohge | Monika Bohge (Lüdenscheid, 1947) is a German writer.
Biography
She studied to become a teacher of mathematics and religion and worked in several centres for people with disabilities. She has authored many spiritual chants and was a member of the band TAKT.
Works
Ich frage mich. Strube-Verlag 1988 (Mus.: Herbert Beue... |
https://en.wikipedia.org/wiki/Linear%20predictor%20function | In statistics and in machine learning, a linear predictor function is a linear function (linear combination) of a set of coefficients and explanatory variables (independent variables), whose value is used to predict the outcome of a dependent variable. This sort of function usually comes in linear regression, where th... |
https://en.wikipedia.org/wiki/Multiplication%20and%20repeated%20addition | In mathematics education, there was a debate on the issue of whether the operation of multiplication should be taught as being a form of repeated addition. Participants in the debate brought up multiple perspectives, including axioms of arithmetic, pedagogy, learning and instructional design, history of mathematics, ph... |
https://en.wikipedia.org/wiki/Karin%20Reich | Karin Anna Reich is a German historian of mathematics.
Career
From 1967 to 1973 Reich was a scientific assistant at the Research Institute of the Deutsches Museum in Munich and the Institute for the History of Mathematics and Natural Sciences at the Ludwig Maximilian University of Munich, where in 1973 she graduated u... |
https://en.wikipedia.org/wiki/Helmuth%20Gericke | Paul Fritz Helmuth Gericke (1909–2007) was a German mathematician and an historian of mathematics.
Life
Gericke was born in Aachen on 7 May 1909. From 1926 to 1931 he studied physics and mathematics at the universities of Greifswald, Marburg and Göttingen. In 1931, he obtained his doctorate with a thesis on the Volta ... |
https://en.wikipedia.org/wiki/Leopold%20Schmetterer | Leopold Karl Schmetterer (8 November 1919 in Vienna – 23 August 2004 in Gols) was an Austrian mathematician working on analysis, probability, and statistics.
Decorations and awards
1973: Fellow of the American Statistical Association
1975: Austrian Cross of Honour for Science and Art, 1st class
1976: Science Awar... |
https://en.wikipedia.org/wiki/Zygmunt%20Zalcwasser | Zygmunt Zalcwasser (1898 – 1943) was a Polish mathematician from the Warsaw School of Mathematics in the period between the World Wars collaborating especially in the fields of logic, set theory, general topology and real analysis. Zalcwasser, who worked on the Fourier series, introduced the Zalcwasser rank [Za] measur... |
https://en.wikipedia.org/wiki/Waraszkiewicz%20spiral | In mathematics, Waraszkiewicz spirals are subsets of the plane introduced by . Waraszkiewicz spirals give an example of an uncountable family of pairwise incomparable continua, meaning that there is no continuous map from one onto another.
References
Topology |
https://en.wikipedia.org/wiki/Clifford%20S.%20Gardner | Clifford Spear Gardner (January 14, 1924 – September 25, 2013) was an American mathematician specializing in applied mathematics.
Career
Gardner studied at Phillips Academy and Harvard, where he earned his baccalaureate in 1944. In 1953 he earned a PhD from New York University, under the supervision of Fritz John. The... |
https://en.wikipedia.org/wiki/Alexander%20Schrijver | Alexander (Lex) Schrijver (born 4 May 1948 in Amsterdam) is a Dutch mathematician and computer scientist, a professor of discrete mathematics and optimization at the University of Amsterdam and a fellow at the Centrum Wiskunde & Informatica in Amsterdam. Since 1993 he has been co-editor in chief of the journal Combinat... |
https://en.wikipedia.org/wiki/List%20of%20people%20from%20Bath%2C%20Maine | The following list includes notable people who were born or have lived in Bath, Maine.
Authors and academics
Robert Jaffe, physicist
McDonald Clarke, poet
Eleanor P. Cushing, mathematics professor at Smith College
Alice May Douglas, poet and author
George F. Magoun, first president of Iowa College (now Grinnell C... |
https://en.wikipedia.org/wiki/Hesse%20configuration | In geometry, the Hesse configuration is a configuration of 9 points and 12 lines with three points per line and four lines through each point. It can be realized in the complex projective plane as the set of inflection points of an elliptic curve, but it has no realization in the Euclidean plane. It was introduced by C... |
https://en.wikipedia.org/wiki/Hesse%20pencil | In mathematics, the syzygetic pencil or Hesse pencil, named for Otto Hesse, is a pencil (one-dimensional family) of cubic plane elliptic curves in the complex projective plane, defined by the equation
Each curve in the family is determined by a pair of parameter values () (not both zero) and consists of the points in ... |
https://en.wikipedia.org/wiki/Hessian%20group | In mathematics, the Hessian group is a finite group of order 216, introduced by who named it for Otto Hesse. It may be represented as the group of affine transformations with determinant 1 of the affine plane over the field of 3 elements. It has a normal subgroup that is an elementary abelian group of order 32, and th... |
https://en.wikipedia.org/wiki/List%20of%20the%20busiest%20airports%20in%20the%20Caribbean | This is a list of the busiest airports in the Caribbean region by passenger traffic. Statistics are available for almost all the airstrips taken into account. The present list intends to include all the international airports located in the area geographically defined as the Caribbean.
Given that each country has a dif... |
https://en.wikipedia.org/wiki/Mateo%20M%C3%ADguez | Mateo Míguez Adán (born 11 May 1987 in Redondela, Galicia), known simply as Mateo, is a Spanish footballer who plays for Coruxo FC as an attacking midfielder.
Career statistics
Club
References
External links
Celta de Vigo biography
1987 births
Living people
Spanish men's footballers
Footballers from Redondela
Me... |
https://en.wikipedia.org/wiki/Alafi%20Mahmud | Mohd Alafi bin Mahmud (born 29 April 1985) is a Malaysian professional footballer who plays for Malaysia M3 League side Imigresen.
Career statistics
Club
Honours
Club
PDRM
Malaysia Premier League: 2014
References
External links
1985 births
Living people
Malaysian men's footballers
Sri Pahang FC players
Perlis F.... |
https://en.wikipedia.org/wiki/Perles%20configuration | In geometry, the Perles configuration is a system of nine points and nine lines in the Euclidean plane for which every combinatorially equivalent realization has at least one irrational number as one of its coordinates. It can be constructed from the diagonals and symmetry lines of a regular pentagon, omitting one of t... |
https://en.wikipedia.org/wiki/John%20Bonnycastle | John Bonnycastle (baptized 29 December 1751 in Hardwick or Whitchurch, England – 15 May 1821 in Woolwich, England) was an English teacher of mathematics and author.
Life
John Bonnycastle was born in Buckinghamshire, in about 1750.
Nothing is known of his family or early life, but he went to London where he established... |
https://en.wikipedia.org/wiki/Micha%20Perles | Micha Asher Perles is an Israeli mathematician working in geometry, a professor emeritus at the Hebrew University. He earned his Ph.D. in 1964 from the Hebrew University, under the supervision of Branko Grünbaum.
His contributions include:
The Perles configuration, a set of nine points in the Euclidean plane whose coll... |
https://en.wikipedia.org/wiki/Franklin%20H.%20Westervelt | Franklin Herbert Westervelt ( – ) was an American engineer, computer scientist, and educator at the University of Michigan and Wayne State University. Westervelt received degrees in Mathematics, Mechanical and Electrical Engineering from the College of Engineering at the University of Michigan. He attained his PhD in 1... |
https://en.wikipedia.org/wiki/Scaled%20correlation | In statistics, scaled correlation is a form of a coefficient of correlation applicable to data that have a temporal component such as time series. It is the average short-term correlation. If the signals have multiple components (slow and fast), scaled coefficient of correlation can be computed only for the fast compon... |
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