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https://en.wikipedia.org/wiki/Raimund%20Seidel | Raimund G. Seidel is a German and Austrian theoretical computer scientist and an expert in computational geometry.
Seidel was born in Graz, Austria, and studied with Hermann Maurer at the Graz University of Technology. He received his M. Sc. in 1981 from University of British Columbia under David G. Kirkpatrick. He re... |
https://en.wikipedia.org/wiki/Desmic%20system | In projective geometry, a desmic system () is a set of three tetrahedra in 3-dimensional projective space, such that any two are desmic (related such that each edge of one cuts a pair of opposite edges of the other). It was introduced by . The three tetrahedra of a desmic system are contained in a pencil of quartic su... |
https://en.wikipedia.org/wiki/Absolute%20risk | Absolute risk (or AR) is the probability or chance of an event. It is usually used for the number of events (such as a disease) that occurred in a group, divided by the number of people in that group.
Absolute risk is one of the most understandable ways of communicating health risks to the general public.
See also
A... |
https://en.wikipedia.org/wiki/Orbital%20integral | In mathematics, an orbital integral is an integral transform that generalizes the spherical mean operator to homogeneous spaces. Instead of integrating over spheres, one integrates over generalized spheres: for a homogeneous space X = G/H, a generalized sphere centered at a point x0 is an orbit of the isotropy group o... |
https://en.wikipedia.org/wiki/Slash%20distribution | In probability theory, the slash distribution is the probability distribution of a standard normal variate divided by an independent standard uniform variate. In other words, if the random variable Z has a normal distribution with zero mean and unit variance, the random variable U has a uniform distribution on [0,1] an... |
https://en.wikipedia.org/wiki/Geometric%20progression | In mathematics, a geometric progression, also known as a geometric sequence, is a sequence of non-zero numbers where each term after the first is found by multiplying the previous one by a fixed, non-zero number called the common ratio. For example, the sequence 2, 6, 18, 54, ... is a geometric progression with common ... |
https://en.wikipedia.org/wiki/Richard%20Dedekind | Julius Wilhelm Richard Dedekind (6 October 1831 – 12 February 1916) was a German mathematician who made important contributions to number theory, abstract algebra (particularly ring theory), and
the axiomatic foundations of arithmetic. His best known contribution is the definition of real numbers through the notion of... |
https://en.wikipedia.org/wiki/Intersection%20%28set%20theory%29 | In set theory, the intersection of two sets and denoted by is the set containing all elements of that also belong to or equivalently, all elements of that also belong to
Notation and terminology
Intersection is written using the symbol "" between the terms; that is, in infix notation. For example:
The interse... |
https://en.wikipedia.org/wiki/Polar%20hypersurface | In algebraic geometry, given a projective algebraic hypersurface described by the homogeneous equation
and a point
its polar hypersurface is the hypersurface
where are the partial derivatives of .
The intersection of and is the set of points such that the tangent at to meets .
References
Project... |
https://en.wikipedia.org/wiki/Albrecht%20Wellmer | Albrecht Wellmer (9 July 1933 – 13 September 2018) was a German philosopher at the Freie Universität Berlin.
Biography
He studied mathematics and physics at Berlin and Kiel, then philosophy and sociology at Heidelberg and Frankfurt. He was an assistant to Jürgen Habermas at the University of Frankfurt from 1966 to 19... |
https://en.wikipedia.org/wiki/Khyargas%20Nuur | Khyargas Lake () is a salt lake in Khyargas district, Uvs Province, Western Mongolia.
Some sources are using different Khyargas Lake statistics values:
Water level: 1,035.29 m
Surface area: 1,481.1 km2
Average depth: 50.7 m
Volume: 75.2 km³.
The Khyargas Lake National Park is based on the lake. This protected area w... |
https://en.wikipedia.org/wiki/Peter%20Barlow | Peter Barlow may refer to:
Peter Barlow (mathematician) (1776–1862), English writer on pure and applied mathematics
Peter W. Barlow (1809–1885), English civil engineer and son of the mathematician
Peter Barlow (Coronation Street), a fictional character in the UK television soap opera Coronation Street
Peter Barlow (fo... |
https://en.wikipedia.org/wiki/2009%E2%80%9310%20PFC%20Levski%20Sofia%20season | The 2009–10 season is Levski Sofia's 88th season in the First League. This article shows player statistics and all matches (official and friendly) that the club has played during the 2009–10 season.
First-team squad
Current squad
As of 4 July 2009 (according to latest announcements)
Transfers
Summer transfers
In:
... |
https://en.wikipedia.org/wiki/Proofs%20involving%20ordinary%20least%20squares | The purpose of this page is to provide supplementary materials for the ordinary least squares article, reducing the load of the main article with mathematics and improving its accessibility, while at the same time retaining the completeness of exposition.
Derivation of the normal equations
Define the th residual to be... |
https://en.wikipedia.org/wiki/Obesity%20in%20Australia | According to 2007 statistics from the World Health Organization (WHO), Australia has the third-highest prevalence of overweight adults in the English-speaking world. Obesity in Australia is an "epidemic" with "increasing frequency." The Medical Journal of Australia found that obesity in Australia more than doubled in t... |
https://en.wikipedia.org/wiki/Quasiregular%20element | This article addresses the notion of quasiregularity in the context of ring theory, a branch of modern algebra. For other notions of quasiregularity in mathematics, see the disambiguation page quasiregular.
In mathematics, specifically ring theory, the notion of quasiregularity provides a computationally convenient wa... |
https://en.wikipedia.org/wiki/Quasiregular | In mathematics, quasiregular may refer to:
Quasiregular element, in the context of ring theory
Quasiregular map in analysis
Quasiregular polyhedron, in the context of geometry
Quasiregular representation, in the context of representation theory |
https://en.wikipedia.org/wiki/Albert%E2%80%93Brauer%E2%80%93Hasse%E2%80%93Noether%20theorem | In algebraic number theory, the Albert–Brauer–Hasse–Noether theorem states that a central simple algebra over an algebraic number field K which splits over every completion Kv is a matrix algebra over K. The theorem is an example of a local-global principle in algebraic number theory and
leads to a complete descriptio... |
https://en.wikipedia.org/wiki/Uniform%20honeycomb | In geometry, a uniform honeycomb or uniform tessellation or infinite uniform polytope, is a vertex-transitive honeycomb made from uniform polytope facets. All of its vertices are identical and there is the same combination and arrangement of faces at each vertex. Its dimension can be clarified as -honeycomb for an -dim... |
https://en.wikipedia.org/wiki/Myrtle%20Point%20High%20School | Myrtle Point High School is a public high school and junior high in Myrtle Point, Oregon, United States.
Students
According to the National Center for Education Statistics, Myrtle Point High School enrolled 191 students across grades 7–12 in the 2021–2022 school year.
Academics
In 2018, 66% of the school's seniors r... |
https://en.wikipedia.org/wiki/Debridement%20%28dental%29 | In dentistry, debridement refers to the removal by dental cleaning of accumulations of plaque and calculus (tartar) in order to maintain dental health. Debridement may be performed using ultrasonic instruments, which fracture the calculus, thereby facilitating its removal, as well as hand tools, including periodontal s... |
https://en.wikipedia.org/wiki/Christoph%20Rudolff | Christoph Rudolff (born 1499 in Jawor, Silesia, died 1545 in Vienna) was the author of the first German textbook on algebra.
From 1517 to 1521, Rudolff was a student of Henricus Grammateus (Schreyber from Erfurt) at the University of Vienna and was the author of a book computing, under the title: (Nimble and beautif... |
https://en.wikipedia.org/wiki/John%20Akehurst%20%28photographer%29 | John Akehurst is a photographer who specializes in fashion, beauty, and advertising.
Biography
He studied mathematics at the University of Nottingham. After graduation he moved to New York where worked as an assistant to Steven Meisel and Albert Watson. He moved to London, eventually publishing the story "The Egg" in... |
https://en.wikipedia.org/wiki/Mathematical%20elimination | In statistics, the terms "mathematical elimination" and "mathematically eliminated" mean to be excluded in a decision, based on numerical counts, due to insufficient total numbers, even if all remaining events were 100% in favor. The excluded outcome is considered to be eliminated due to the mathematical probability be... |
https://en.wikipedia.org/wiki/Geometry%20%28Jega%20album%29 | Geometry is the second album by the electronic musician Jega, released in 2000 on the Planet Mu and Matador labels.
Track listing
Reception
Sam Eccleston, writing for Pitchfork, called the album "a fascinating, if not moving, musical experience". Mike Bruno of the Chicago Reader wrote a similarly positive review and... |
https://en.wikipedia.org/wiki/Dense%20set | In topology and related areas of mathematics, a subset A of a topological space X is said to be dense in X if every point of X either belongs to A or else is arbitrarily "close" to a member of A — for instance, the rational numbers are a dense subset of the real numbers because every real number either is a rational nu... |
https://en.wikipedia.org/wiki/Synge%27s%20theorem | In mathematics, specifically Riemannian geometry, Synge's theorem is a classical result relating the curvature of a Riemannian manifold to its topology. It is named for John Lighton Synge, who proved it in 1936.
Theorem and sketch of proof
Let be a closed Riemannian manifold with positive sectional curvature. The t... |
https://en.wikipedia.org/wiki/Alperton%20Community%20School | Alperton Community School is a coeducational secondary school and sixth form with academy status. It has a specialism in maths, computing and arts and it is located in the Alperton area of the London Borough of Brent, England.
The school is divided into two sites: the lower school on Ealing Road near Alperton Undergro... |
https://en.wikipedia.org/wiki/Errors-in-variables%20models | In statistics, errors-in-variables models or measurement error models are regression models that account for measurement errors in the independent variables. In contrast, standard regression models assume that those regressors have been measured exactly, or observed without error; as such, those models account only for... |
https://en.wikipedia.org/wiki/International%20Academy%20of%20Mathematical%20Chemistry | The International Academy of Mathematical Chemistry (IAMC) was founded in Dubrovnik, Croatia, in 2005 by Milan Randić. It is an organization for chemistry and mathematics avocation; its predecessors have been around since the 1930s. There are 88 Academy members () from around the world (27 countries), comprising six sc... |
https://en.wikipedia.org/wiki/Coherent%20sheaf%20cohomology | In mathematics, especially in algebraic geometry and the theory of complex manifolds, coherent sheaf cohomology is a technique for producing functions with specified properties. Many geometric questions can be formulated as questions about the existence of sections of line bundles or of more general coherent sheaves; s... |
https://en.wikipedia.org/wiki/Mihalis%20Dafermos | Mihalis Dafermos (Greek: Μιχάλης Δαφέρμος; born October 1976) is a Greek mathematician. He is Professor of Mathematics at Princeton University and holds the Lowndean Chair of Astronomy and Geometry at the University of Cambridge.
He studied mathematics at Harvard University and was awarded a BA in 1997. His PhD thesis... |
https://en.wikipedia.org/wiki/Small%20control%20property | For applied mathematics, in nonlinear control theory, a non-linear system of the form is said to satisfy the small control property if for every there exists a so that for all there exists a so that the time derivative of the system's Lyapunov function is negative definite at that point.
In other words, even if t... |
https://en.wikipedia.org/wiki/Elise%20Brezis | Elise Scheiner Brezis, professor of economics at Bar-Ilan University, is the director of the Azrieli Center for Economic Policy. She has been the head of the Statistics division at the Research Department in the Bank of Israel, and from 1999 to 2003, she was the president of the Israeli Association for the Study of Eur... |
https://en.wikipedia.org/wiki/Structural%20rigidity | In discrete geometry and mechanics, structural rigidity is a combinatorial theory for predicting the flexibility of ensembles formed by rigid bodies connected by flexible linkages or hinges.
Definitions
Rigidity is the property of a structure that it does not bend or flex under an applied force. The opposite of rigid... |
https://en.wikipedia.org/wiki/Schauder%20estimates | In mathematics, and more precisely, in functional Analysis and PDEs, the Schauder estimates are a collection of results due to concerning the regularity of solutions to linear, uniformly elliptic partial differential equations. The estimates say that when the equation has appropriately smooth terms and appropriately s... |
https://en.wikipedia.org/wiki/Method%20of%20continuity | In the mathematics of Banach spaces, the method of continuity provides sufficient conditions for deducing the invertibility of one bounded linear operator from that of another, related operator.
Formulation
Let B be a Banach space, V a normed vector space, and a norm continuous family of bounded linear operators from... |
https://en.wikipedia.org/wiki/Tetrahedral%20hypothesis | The tetrahedral hypothesis is an obsolete scientific theory attempting to explain the arrangement of the Earth's continents and oceans by referring to the geometry of a tetrahedron. Although it was a historically interesting theory in the late 19th and early 20th century, it was superseded by the concepts of continenta... |
https://en.wikipedia.org/wiki/Herbert%20Arthur%20Frederick%20Turner | Herbert Arthur Frederick Turner (1919–1998) was a British economist, statistician, and academic. His great strength was a thorough understanding of economics and statistics, particularly the operation of labour markets and the limitations of available statistics. This set him apart from most other academic industrial ... |
https://en.wikipedia.org/wiki/Davey%20Lake%20%28Saskatchewan%29 | Davey Lake is a lake in the Canadian province of Saskatchewan.
See also
List of lakes of Saskatchewan
References
Statistics Canada
Anglersatlas.com
Lakes of Saskatchewan |
https://en.wikipedia.org/wiki/Scott%20Lake%20%28Northwest%20Territories%E2%80%93Saskatchewan%29 | Scott Lake is a lake of northern Saskatchewan and the Northwest Territories of Canada.
See also
List of lakes of Saskatchewan
List of lakes of the Northwest Territories
References
Statistics Canada
Anglersatlas.com
Lakes of Saskatchewan
Lakes of the Northwest Territories |
https://en.wikipedia.org/wiki/Lower%20Foster%20Lake | Lower Foster Lake is a lake in the Canadian province of Saskatchewan.
See also
List of lakes of Saskatchewan
Middle Foster Lake
Upper Foster Lake
References
Statistics Canada
Anglersatlas.com
Lakes of Saskatchewan |
https://en.wikipedia.org/wiki/Upper%20Foster%20Lake | Upper Foster Lake is a lake in the Canadian province of Saskatchewan.
See also
List of lakes of Saskatchewan
Middle Foster Lake
Lower Foster Lake
References
External links
Statistics Canada
Lakes of Saskatchewan |
https://en.wikipedia.org/wiki/2006%20Japan%20national%20football%20team | This page records the details of the Japan national football team in 2006.
Schedule
Players statistics
Top goal scorers for 2006
Manager
The manager was Zico up to 2006 World Cup. He was replaced by Ivica Osim.
Kits
References
External links
Japan Football Association
Japan national football team results
2006 i... |
https://en.wikipedia.org/wiki/Non-uniform%20discrete%20Fourier%20transform | In applied mathematics, the nonuniform discrete Fourier transform (NUDFT or NDFT) of a signal is a type of Fourier transform, related to a discrete Fourier transform or discrete-time Fourier transform, but in which the input signal is not sampled at equally spaced points or frequencies (or both). It is a generalization... |
https://en.wikipedia.org/wiki/Aleksandr%20Dovbnya%20%28footballer%2C%20born%201987%29 | Aleksandr Vyacheslavovich Dovbnya (; born 14 April 1987) is a Russian professional football goalkeeper. He plays for FC Shinnik Yaroslavl.
Career statistics
Honours
Torpedo Moscow
Russian Football National League : 2021-22
References
External links
Profile by FNL
1987 births
Footballers from Moscow
Living people... |
https://en.wikipedia.org/wiki/Reider%27s%20theorem | In algebraic geometry, Reider's theorem gives conditions for a line bundle on a projective surface to be very ample.
Statement
Let D be a nef divisor on a smooth projective surface X. Denote by KX the canonical divisor of X.
If D2 > 4, then the linear system |KX+D| has no base points unless there exists a nonzero eff... |
https://en.wikipedia.org/wiki/SR1%20%28disambiguation%29 | SR1 may refer to:
Science and mathematics
SR1 RNA, a small RNA produced by bacteria
SR1, a candidate phylum of bacteria more commonly called Absconditabacteria
Symmetric rank-one, a mathematical algorithm
Products and technology
HDR-SR1, a Sony camcorder
Peugeot SR1, a hybrid concept car
Radical SR1, a sports ... |
https://en.wikipedia.org/wiki/Reference%20point | Reference point or similar may refer to:
Mathematics and science
Reference point (physics), used to define a frame of reference
Reference point, a point within a reference range or reference interval, which is a range of values found in healthy persons
Reference point, a measurement taken during a standard state or re... |
https://en.wikipedia.org/wiki/Cubic%20threefold | In algebraic geometry, a cubic threefold is a hypersurface of degree 3 in 4-dimensional projective space. Cubic threefolds are all unirational, but used intermediate Jacobians to show that non-singular cubic threefolds are not rational. The space of lines on a non-singular cubic 3-fold is a Fano surface.
Examples
... |
https://en.wikipedia.org/wiki/Klein%20cubic%20threefold | In algebraic geometry, the Klein cubic threefold is the non-singular cubic threefold in 4-dimensional projective space given by the equation
studied by .
Its automorphism group is the group PSL2(11) of order 660 . It is unirational but not a rational variety.
showed that it is birational to the moduli space of (1,11... |
https://en.wikipedia.org/wiki/Quintic%20threefold | In mathematics, a quintic threefold is a 3-dimensional hypersurface of degree 5 in 4-dimensional projective space . Non-singular quintic threefolds are Calabi–Yau manifolds.
The Hodge diamond of a non-singular quintic 3-fold is
Mathematician Robbert Dijkgraaf said "One number which every algebraic geometer knows is ... |
https://en.wikipedia.org/wiki/Quadratic%20algebra | In mathematics, a quadratic algebra is a filtered algebra generated by degree one elements, with defining relations of degree 2. It was pointed out by Yuri Manin that such algebras play an important role in the theory of quantum groups. The most important class of graded quadratic algebras is Koszul algebras.
Definiti... |
https://en.wikipedia.org/wiki/Dutch%20East%20Indies%20national%20football%20team%20results | This page details the match results and statistics of the Dutch East Indies national football team.
Key
Key to matches
Att.=Match attendance
(H)=Home ground
(A)=Away ground
(N)=Neutral ground
Key to record by opponent
Pld=Games played
W=Games won
D=Games drawn
L=Games lost
GF=Goals for
GA=Goals against
Results
Dutc... |
https://en.wikipedia.org/wiki/South%20Korea%20national%20football%20team%20records%20and%20statistics | Records and statistics of the South Korea national football team are as follows.
Player records
Other records
Youngest player 17 years and 241 days, Kim Pan-keun, vs. Thailand, 1 November 1983
Youngest goalscorer 18 years and 87 days, Ko Jong-soo, vs. New Zealand, 25 January 1997
Oldest player 39 years and 274 da... |
https://en.wikipedia.org/wiki/Andy%20Roddick%20career%20statistics | This is a list of the main career statistics of retired professional American tennis player, Andy Roddick. Throughout his career, Roddick won thirty-two ATP singles titles including one grand slam singles title and five ATP Masters 1000 singles titles. He was also the runner-up at the Wimbledon Championships in 2004, 2... |
https://en.wikipedia.org/wiki/South%20Korea%20national%20football%20team%20results | This article shows the match statistics of the South Korea national football team.
Results by year
1950s
1960s
1970s
1980s
1990s
2000s
2010s
2020s
Largest margins
Biggest victories
Heaviest defeats
See also
South Korea national football team
South Korea national football team records and statistics
Exte... |
https://en.wikipedia.org/wiki/List%20of%20Ascomycota%20families%20incertae%20sedis | The following fungal families have not been taxonomically classified in any of the classes or orders accepted in the current classification of the Ascomycota with a high degree of probability (incertae sedis):
Alinaceae
Amorphothecaceae
Aphanopsidaceae
Aspidotheliaceae
Batistiaceae
Coniocybaceae
Diporothecaceae
Eoterf... |
https://en.wikipedia.org/wiki/2009%E2%80%9310%20Stevenage%20Borough%20F.C.%20season | The 2009–10 season was Stevenage Borough F.C.'s 16th season in the Conference Premier. This article shows statistics of the club's players in the season, and also lists all matches that the club played during the season. Their fifth-place finish and subsequent play-off semi-final defeat in the 2008–09 season meant it w... |
https://en.wikipedia.org/wiki/Fermat%20quintic%20threefold | In mathematics, a Fermat quintic threefold is a special quintic threefold, in other words a degree 5, dimension 3 hypersurface in 4-dimensional complex projective space, given by the equation
.
This threefold, so named after Pierre de Fermat, is a Calabi–Yau manifold.
The Hodge diamond of a non-singular quintic 3-fo... |
https://en.wikipedia.org/wiki/Variational%20bicomplex | In mathematics, the Lagrangian theory on fiber bundles is globally formulated in algebraic terms of the variational bicomplex, without appealing to the calculus of variations. For instance, this is the case of classical field theory on fiber bundles (covariant classical field theory).
The variational bicomplex is a c... |
https://en.wikipedia.org/wiki/Historical%20Statistics%20of%20the%20United%20States | Historical Statistics of the United States (HSUS) is a compendium of statistics about United States. Published by the United States Census Bureau until 1975, it is now published by Cambridge University Press.
The last free version, the Bicentennial Edition, appeared in two volumes in 1975 and is now available online.
... |
https://en.wikipedia.org/wiki/Index%20of%20combinatorics%20articles |
A
Abstract simplicial complex
Addition chain
Scholz conjecture
Algebraic combinatorics
Alternating sign matrix
Almost disjoint sets
Antichain
Arrangement of hyperplanes
Assignment problem
Quadratic assignment problem
Audioactive decay
B
Barcode
Matrix code
QR Code
Universal Product Code
Bell polynomi... |
https://en.wikipedia.org/wiki/Sexual%20violence%20in%20South%20Africa | The rate of sexual violence in South Africa is among the highest recorded in the world. Police statistics of reported rapes as a per capita figure has been dropping in recent years, although the reasons for the drop has not been analysed and it is not known how many rapes go unreported. More women are attacked than men... |
https://en.wikipedia.org/wiki/Chung%20Kai-lai | Kai Lai Chung (traditional Chinese: 鍾開萊; simplified Chinese: 钟开莱; September 19, 1917 – June 2, 2009) was a Chinese-American mathematician known for his significant contributions to modern probability theory.
Biography
Chung was a native of Hangzhou, the capital city of Zhejiang Province. Chung entered Tsinghua Univers... |
https://en.wikipedia.org/wiki/Koras%E2%80%93Russell%20cubic%20threefold | In algebraic geometry, the Koras–Russell cubic threefolds are smooth affine complex threefolds diffeomorphic to studied by . They have a hyperbolic action of a one-dimensional torus with a unique fixed point, such that the quotients of the threefold and the tangent space of the fixed point by this action are isomorphic... |
https://en.wikipedia.org/wiki/Quartic%20threefold | In algebraic geometry, a quartic threefold is a degree 4 hypersurface of dimension 3 in 4-dimensional projective space.
showed that all non-singular quartic threefolds are irrational, though some of them are unirational.
Examples
Burkhardt quartic
Igusa quartic
References
3-folds |
https://en.wikipedia.org/wiki/1985%E2%80%9386%20Libyan%20Premier%20League | Following are the statistics of the Libyan Premier League for the 1985–86 season which it was the 19th edition of the competition. The Libyan Premier League () is the highest division of Libyan football championship, organised by Libyan Football Federation. It was founded in 1963 and features mostly professional play... |
https://en.wikipedia.org/wiki/1987%E2%80%9388%20Libyan%20Premier%20League | Following are the statistics of the Libyan Premier League for the 1987–88 season which was the 21st edition of the competition.. The Libyan Premier League () is the highest division of Libyan football championship, organised by Libyan Football Federation. It was founded in 1963 and features mostly professional player... |
https://en.wikipedia.org/wiki/1988%E2%80%9389%20Libyan%20Premier%20League | Following are the statistics of the Libyan Premier League for the 1988–89 season which was the 22nd edition of the competition. The Libyan Premier League () is the highest division of Libyan football championship, organised by Libyan Football Federation. It was founded in 1963 and features mostly professional players... |
https://en.wikipedia.org/wiki/1989%E2%80%9390%20Libyan%20Premier%20League | Statistics of Libyan Premier League for the 1989–90 season which was the 23rd edition of the competition.
Overview
Al-Ittihad (Tripoli) won the championship.
References
Libya - List of final tables (RSSSF)
Libyan Premier League seasons
1
Libya |
https://en.wikipedia.org/wiki/1990%E2%80%9391%20Libyan%20Premier%20League | Statistics of Libyan Premier League for the 1990–91 season which was the 24th edition of the competition.
Overview
Al-Ittihad (Tripoli) won the championship.
References
Libya - List of final tables (RSSSF)
Libyan Premier League seasons
1
Libya |
https://en.wikipedia.org/wiki/1994%E2%80%9395%20Libyan%20Premier%20League | Statistics of Libyan Premier League for the 1994–95 season which was the 28th edition of the competition.
Overview
Al-Ahly (Tripoli) won the championship.
References
Libya - List of final tables (RSSSF)
Libyan Premier League seasons
1
Libya |
https://en.wikipedia.org/wiki/1995%E2%80%9396%20Libyan%20Premier%20League | Following are the statistics of the Libyan Premier League for the 1995–96 season which was the 29th edition of the competition. The Libyan Premier League () is the highest division of Libyan football championship, organised by Libyan Football Federation. It was founded in 1963 and features mostly professional players... |
https://en.wikipedia.org/wiki/1997%E2%80%9398%20Libyan%20Premier%20League | Statistics of Libyan Premier League for the 1997–98 season which was the 31st edition of the competition.
Overview
It was contested by 16 teams, and Al Tahaddy Benghazi won the championship.
League standings
References
Libya - List of final tables (RSSSF)
Libyan Premier League seasons
1
Libya |
https://en.wikipedia.org/wiki/1998%E2%80%9399%20Libyan%20Premier%20League | Following are the statistics of the Libyan Premier League for the 1998–99 season which was the 32nd edition of the competition. The Libyan Premier League () is the highest division of Libyan football championship, organised by Libyan Football Federation. It was founded in 1963 and features mostly professional players... |
https://en.wikipedia.org/wiki/2000%20Libyan%20Premier%20League | Statistics of Libyan Premier League in season 2000 which was the 33rd edition of the competition.
Overview
It was contested by 15 teams, and Al-Ahly (Tripoli) won the championship.
Group stage
Group A
Group B
Final
Al-Ahly (Tripoli) 1-0 Al-Hilal (Benghazi)
References
Libya - List of final tables (RSSSF)
Libyan P... |
https://en.wikipedia.org/wiki/2000%E2%80%9301%20Libyan%20Premier%20League | Following are the statistics of the Libyan Premier League for the 2000–01 season which was the 34th edition of the competition. The Libyan Premier League () is the highest division of Libyan football championship, organised by Libyan Football Federation. It was founded in 1963 and features mostly professional player... |
https://en.wikipedia.org/wiki/Pregaussian%20class | In probability theory, a pregaussian class or pregaussian set of functions is a set of functions, square integrable with respect to some probability measure, such that there exists a certain Gaussian process, indexed by this set, satisfying the conditions below.
Definition
For a probability space (S, Σ, P), denote by ... |
https://en.wikipedia.org/wiki/Vinicius%20%28footballer%2C%20born%201989%29 | Vinicius Galvão Leal (born August 12, 1989, Brazil) is a Brazilian footballer currently under contract for Austrian side Union Sparkasse Pettenbach.
Club career
Debreceni VSC
Club Statistics
Club statistics
Updated to games played as of August 4, 2012.
References
External links
MLSZ
1989 births
Living people... |
https://en.wikipedia.org/wiki/Valentina%20Harizanov | Valentina Harizanov is a Serbian-American mathematician and professor of mathematics at The George Washington University. Her main research contributions are in computable structure theory (roughly at the intersection of computability theory and model theory), where she introduced the notion of degree spectra of relat... |
https://en.wikipedia.org/wiki/Bahraini%20football%20club%20records%20and%20statistics | Among Bahraini football clubs the one that has won by far the greatest number of trophies is Al-Muharraq Sports Club, which has won both the Bahraini Premier League and the King's Cup on 30 or more occasions.
Successful teams
Football in Bahrain |
https://en.wikipedia.org/wiki/Naihua%20Duan | Naihua Duan (; born 31 October 1949) is a Taiwanese biostatistician specializing in mental health services and policy research at Columbia University. Duan is a professor of biostatistics (in psychiatry) with tenure in the Departments of Psychiatry and Biostatistics at Columbia University Medical Center, and a senior r... |
https://en.wikipedia.org/wiki/Kirill%20Shestakov | Kirill Sergeyevich Shestakov (; born 19 June 1985) is a Russian former professional footballer.
His father Sergei Shestakov was also a professional footballer.
Career statistics
Club
References
External links
Profile at playerhistory.com
1985 births
Living people
Russian men's footballers
Russian expatriate men'... |
https://en.wikipedia.org/wiki/BMW%20N57 | The BMW N57 is a family of aluminium, turbocharged straight-6 common rail diesel engines. The engines utilize variable geometry turbochargers and Bosch piezo-electric injectors. The engine jointly replaced the M57 straight-6 and M67 V8 engines. In 2015 the N57 started to be replaced with the B57 engine, beginning with ... |
https://en.wikipedia.org/wiki/Crop%20reports | Crop reports are reports compiled by the National Agricultural Statistics Service (NASS) on various commodities that are released throughout the year. Information in the reports includes estimates on planted acreage, yield, and expected production, as well as comparison of production from previous years.
References
... |
https://en.wikipedia.org/wiki/Lawson%20topology | In mathematics and theoretical computer science the Lawson topology, named after Jimmie D. Lawson, is a topology on partially ordered sets used in the study of domain theory. The lower topology on a poset P is generated by the subbasis consisting of all complements of principal filters on P. The Lawson topology on P is... |
https://en.wikipedia.org/wiki/Anatoli%20Tebloyev | Anatoli Grigoryevich Tebloyev (; born July 16, 1974) is a Russian retired professional footballer. His last club was Gabala.
Career statistics
Honours
Neftchi Baku
Azerbaijan Premier League champion: 2004–05
References
1974 births
Living people
Sportspeople from Arkhangelsk
Russian men's footballers
Russian Prem... |
https://en.wikipedia.org/wiki/Noether%20identities | In mathematics, Noether identities characterize the degeneracy of a Lagrangian system. Given a Lagrangian system and its Lagrangian L, Noether identities can be defined as a differential operator whose kernel contains a range of the Euler–Lagrange operator of L. Any Euler–Lagrange operator obeys Noether identities whi... |
https://en.wikipedia.org/wiki/Spirangle | In geometry, a spirangle is a spiral polygonal chain. Spirangles are similar to spirals in that they expand from a center point as they grow larger, but they are made out of straight line segments, instead of curves. Spirangle vectographs are used in vision therapy to promote stereopsis and help resolve problems with ... |
https://en.wikipedia.org/wiki/Wilkes%20University%20Election%20Statistics%20Project | The Wilkes University Election Statistics Project is a free online resource documenting Pennsylvania political election results dating back to 1796.
Currently, the database documents Pennsylvania's county-level vote totals for President, Governor, United States Senator, and Congressional elections back to 1796. The da... |
https://en.wikipedia.org/wiki/Smooth%20functor | In differential topology, a branch of mathematics, a smooth functor is a type of functor defined on finite-dimensional real vector spaces. Intuitively, a smooth functor is smooth in the sense that it sends smoothly parameterized families of vector spaces to smoothly parameterized families of vector spaces. Smooth fun... |
https://en.wikipedia.org/wiki/Prices%20received%20index | The prices received index is an index that measures changes in the prices received for crops and livestock within the United States. The National Agricultural Statistics Service currently publishes the index on a 1990-92 = 100 base. A ratio of the prices received index to the prices paid index on the 1990-92 base that ... |
https://en.wikipedia.org/wiki/MacRobert%20E%20function | In mathematics, the E-function was introduced by to extend the generalized hypergeometric series pFq(·) to the case p > q + 1. The underlying objective was to define a very general function that includes as particular cases the majority of the special functions known until then. However, this function had no great im... |
https://en.wikipedia.org/wiki/Indexed%20family | In mathematics, a family, or indexed family, is informally a collection of objects, each associated with an index from some index set. For example, a family of real numbers, indexed by the set of integers, is a collection of real numbers, where a given function selects one real number for each integer (possibly the sam... |
https://en.wikipedia.org/wiki/Football%20records%20and%20statistics%20in%20Poland | This page details football records in Poland.
Team records
Most top-division championships won
Overall
15, Legia Warsaw.
Consecutive
5, Górnik Zabrze (1962/63 season to 1967/68 season).
Most Polish Cups won
Overall
19, Legia Warsaw.
Consecutive
5, Górnik Zabrze (1967/68 season to 1971/72 season).
Most League Cu... |
https://en.wikipedia.org/wiki/Crime%20in%20New%20Zealand | Crime in New Zealand encompasses criminal law, crime statistics, the nature and characteristics of crime, sentencing, punishment, and public perceptions of crime. New Zealand criminal law has its origins in English criminal law, which was codified into statute by the New Zealand parliament in 1893. Although New Zealand... |
https://en.wikipedia.org/wiki/Normal%20crossing%20singularity | In algebraic geometry a normal crossing singularity is a singularity similar to a union of coordinate hyperplanes. The term can be confusing because normal crossing singularities are not usually normal schemes (in the sense of the local rings being integrally closed).
Normal crossing divisors
In algebraic geometry, no... |
https://en.wikipedia.org/wiki/Cheng%27s%20eigenvalue%20comparison%20theorem | In Riemannian geometry, Cheng's eigenvalue comparison theorem states in general terms that when a domain is large, the first Dirichlet eigenvalue of its Laplace–Beltrami operator is small. This general characterization is not precise, in part because the notion of "size" of the domain must also account for its curvatu... |
https://en.wikipedia.org/wiki/Charles%20B.%20Morrey%20Jr. | Charles Bradfield Morrey Jr. (July 23, 1907 – April 29, 1984) was an American mathematician who made fundamental contributions to the calculus of variations and the theory of partial differential equations.
Life
Charles Bradfield Morrey Jr. was born July 23, 1907, in Columbus, Ohio; his father was a professor of bact... |
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