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https://en.wikipedia.org/wiki/Clery%20Act | The Jeanne Clery Disclosure of Campus Security Policy and Campus Crime Statistics Act or Clery Act, signed in 1990, is a federal statute codified at , with implementing regulations in the U.S. Code of Federal Regulations at .
The Clery Act requires all colleges and universities that participate in federal financial ai... |
https://en.wikipedia.org/wiki/List%20of%20bird%20species%20described%20in%20the%202000s | This page details the bird species described as new to science in the years 2000 to 2010:
Summary statistics
Number of species described per year
Countries with high numbers of newly described species
Brazil
Colombia
Peru
Indonesia
The birds, year-by-year
2000
Foothill elaenia, Myiopagis olallai
Coopmans, P. ... |
https://en.wikipedia.org/wiki/Marshall%20Moore | Marshall Moore (born June 29, 1970), in Havelock, North Carolina, is an American author and academic living in Cornwall, England. He attended the North Carolina School of Science and Mathematics (NCSSM) and went on to obtain a BA in psychology from East Carolina University, an MA in applied linguistics from the Univers... |
https://en.wikipedia.org/wiki/No-three-in-line%20problem | The no-three-in-line problem in discrete geometry asks how many points can be placed in the grid so that no three points lie on the same line. The problem concerns lines of all slopes, not only those aligned with the grid. It was introduced by Henry Dudeney in 1900. Brass, Moser, and Pach call it "one of the oldest an... |
https://en.wikipedia.org/wiki/1960%20in%20Singapore | The following lists events that happened during 1960 in Singapore.
Statistics
Births
There were 61770 recorded births
Deaths
There were 10210 recorded deaths.
Incumbents
Yang di-Pertuan Negara – Yusof Ishak
Prime Minister – Lee Kuan Yew
Events
February
1 February – The Housing and Development Board is set up by ... |
https://en.wikipedia.org/wiki/Gateaux%20derivative | In mathematics, the Gateaux differential or Gateaux derivative is a generalization of the concept of directional derivative in differential calculus. Named after René Gateaux, a French mathematician who died at age 25 in World War I, it is defined for functions between locally convex topological vector spaces such as B... |
https://en.wikipedia.org/wiki/Monomorphic | Monomorphic or Monomorphism may refer to:
Monomorphism, an injective homomorphism in mathematics
Monomorphic QRS complex, a wave pattern seen on an electrocardiogram
Monomorphic, a linguistic term meaning "consisting of only one morpheme"
Monomorphic phenotype, when only one phenotype exists in a population of a spe... |
https://en.wikipedia.org/wiki/Situation%20calculus | The situation calculus is a logic formalism designed for representing and reasoning about dynamical domains. It was first introduced by John McCarthy in 1963. The main version of the situational calculus that is presented in this article is based on that introduced by Ray Reiter in 1991. It is followed by sections abou... |
https://en.wikipedia.org/wiki/Carath%C3%A9odory%27s%20theorem%20%28conformal%20mapping%29 | In mathematics, Carathéodory's theorem is a theorem in complex analysis, named after Constantin Carathéodory, which extends the Riemann mapping theorem. The theorem, first proved in 1913, states that any conformal mapping sending the unit disk to some region in the complex plane bounded by a Jordan curve extends contin... |
https://en.wikipedia.org/wiki/Job%20security | Job security is the probability that an individual will keep their job; a job with a high level of security is such that a person with the job would have a small chance of losing it. Many factors threaten job security: globalization, outsourcing, downsizing, recession, and new technology, to name a few.
Basic economic... |
https://en.wikipedia.org/wiki/Lambda%20expression | Lambda expression may refer to:
Lambda expression in computer programming, also called an anonymous function, is a defined function not bound to an identifier.
Lambda expression in lambda calculus, a formal system in mathematical logic and computer science for expressing computation by way of variable binding and subs... |
https://en.wikipedia.org/wiki/Donald%20A.%20Martin | Donald Anthony Martin (born December 24, 1940), also known as Tony Martin, is an American set theorist and philosopher of mathematics at UCLA, where he is an emeritus professor of mathematics and philosophy.
Education and career
Martin received his B.S. from the Massachusetts Institute of Technology in 1962 and was a... |
https://en.wikipedia.org/wiki/Giuseppe%20Melfi | Giuseppe Melfi (June 11, 1967) is an Italo-Swiss mathematician who works on practical numbers and modular forms.
Career
He gained his PhD in mathematics in 1997 at the University of Pisa. After some time spent at the University of Lausanne during 1997-2000, Melfi was appointed at the University of Neuchâtel, as well a... |
https://en.wikipedia.org/wiki/Daina%20Taimi%C5%86a | Daina Taimiņa (born August 19, 1954) is a Latvian mathematician, retired adjunct associate professor of mathematics at Cornell University, known for developing a way of modeling hyperbolic geometry with crocheted objects.
Education and career
Taimiņa received all of her formal education in Riga, Latvia, where in 1977 ... |
https://en.wikipedia.org/wiki/Posner | Posner or Pozner may refer to:
Posner (surname)
Posner Park, in Florida, US
Posner's theorem in algebra
Posner cueing task, a neuropsychological test
See also
Posener, a surname |
https://en.wikipedia.org/wiki/Coordination%20geometry | The coordination geometry of an atom is the geometrical pattern defined by the atoms around the central atom. The term is commonly applied in the field of inorganic chemistry, where diverse structures are observed. The coodination geometry depends on the number, not the type, of ligands bonded to the metal centre as w... |
https://en.wikipedia.org/wiki/Cabal%20%28set%20theory%29 | The Cabal was, or perhaps is, a set of set theorists in Southern California, particularly at UCLA and Caltech, but also at UC Irvine. Organization and procedures range from informal to nonexistent, so it is difficult to say whether it still exists or exactly who has been a member, but it has included such notable figu... |
https://en.wikipedia.org/wiki/Szeged%20Faculty%20of%20Sciences | The Faculty of Sciences of the University of Szeged.
Notable persons
István Apáthy, zoology
Zoltán Bay, physicist
Jenő Cholnoky, geography
Lipót Fejér, mathematics
István Györffy, botany
Alfréd Haar, mathematics
László Kalmár, computer science
Béla Kerékjártó, geometry
László Lovász, mathematics; Wolf Prize 19... |
https://en.wikipedia.org/wiki/Jacques%20Touchard | Jacques Touchard (1885–1968) was a French mathematician. In 1953, he proved that an odd perfect number must be of the form 12k + 1 or 36k + 9. In combinatorics and probability theory, he introduced the Touchard polynomials. He is also known for his solution to the ménage problem of counting seating arrangements in whic... |
https://en.wikipedia.org/wiki/Andreas%20Floer | Andreas Floer (; 23 August 1956 – 15 May 1991) was a German mathematician who made seminal contributions to symplectic topology, and mathematical physics, in particular the invention of Floer homology. Floer's first pivotal contribution was a solution of a special case of Arnold's conjecture on fixed points of a symple... |
https://en.wikipedia.org/wiki/Proj%20construction | In algebraic geometry, Proj is a construction analogous to the spectrum-of-a-ring construction of affine schemes, which produces objects with the typical properties of projective spaces and projective varieties. The construction, while not functorial, is a fundamental tool in scheme theory.
In this article, all rings ... |
https://en.wikipedia.org/wiki/John%20Colson | John Colson (1680 – 20 January 1760) was an English clergyman, mathematician, and the Lucasian Professor of Mathematics at Cambridge University.
Life
John Colson was educated at Lichfield School before becoming an undergraduate at Christ Church, Oxford, though he did not take a degree there.
He became a schoolmaster... |
https://en.wikipedia.org/wiki/Mathematical%20joke | A mathematical joke is a form of humor which relies on aspects of mathematics or a stereotype of mathematicians. The humor may come from a pun, or from a double meaning of a mathematical term, or from a lay person's misunderstanding of a mathematical concept. Mathematician and author John Allen Paulos in his book Mathe... |
https://en.wikipedia.org/wiki/Joseph%20H.%20Silverman | Joseph Hillel Silverman (born March 27, 1955, New York City) is a professor of mathematics at Brown University working in arithmetic geometry, arithmetic dynamics, and cryptography.
Biography
Joseph Silverman received an Sc.B. from Brown University in 1977 and a Ph.D. from Harvard University in 1982 under the directio... |
https://en.wikipedia.org/wiki/179%20%28number%29 | 179 (one hundred [and] seventy-nine) is the natural number following 178 and preceding 180.
In mathematics
179 is part of the Cunningham chain of prime numbers 89, 179, 359, 719, 1439, 2879, in which each successive number is two times the previous number, plus one. Among Cunningham chains of this length, this one has... |
https://en.wikipedia.org/wiki/181%20%28number%29 | 181 (one hundred [and] eighty-one) is the natural number following 180 and preceding 182.
In mathematics
181 is an odd number
181 is a centered number
181 is a centered pentagonal number
181 is a centered 12-gonal number
181 is a centered 18-gonal number
181 is a centered 30-gonal number
181 is a centered squar... |
https://en.wikipedia.org/wiki/Theodore%20Streleski | Theodore Landon "Ted" Streleski (b. 1936) is an American former graduate student in mathematics at Stanford University who murdered his former faculty advisor, Professor Karel de Leeuw, with a ball-peen hammer on August 18, 1978. Shortly after the murder, Streleski turned himself in to the authorities, claiming he felt... |
https://en.wikipedia.org/wiki/191%20%28number%29 | 191 (one hundred [and] ninety-one) is the natural number following 190 and preceding 192.
In mathematics
191 is a prime number, part of a prime quadruplet of four primes: 191, 193, 197, and 199. Because doubling and adding one produces another prime number (383), 191 is a Sophie Germain prime. It is the smallest prime... |
https://en.wikipedia.org/wiki/193%20%28number%29 | 193 (one hundred [and] ninety-three) is the natural number following 192 and preceding 194.
In mathematics
193 is the number of compositions of 14 into distinct parts. In decimal, it is the seventeenth full repetend prime, or long prime.
It is the only odd prime known for which 2 is not a primitive root of .
It... |
https://en.wikipedia.org/wiki/197%20%28number%29 | 197 (one hundred [and] ninety-seven) is the natural number following 196 and preceding 198.
In mathematics
197 is a prime number, the third of a prime quadruplet: 191, 193, 197, 199
197 is the smallest prime number that is the sum of 7 consecutive primes: 17 + 19 + 23 + 29 + 31 + 37 + 41, and is the sum of the first... |
https://en.wikipedia.org/wiki/199%20%28number%29 | 199 (one hundred [and] ninety-nine) is the natural number following 198 and preceding 200.
In mathematics
199 is a centered triangular number.
It is a prime number and the fourth part of a prime quadruplet: 191, 193, 197, 199.
199 is the smallest natural number that takes more than two iterations to compute its digi... |
https://en.wikipedia.org/wiki/Yiannis%20N.%20Moschovakis | Yiannis Nicholas Moschovakis (; born January 18, 1938) is a set theorist, descriptive set theorist, and recursion (computability) theorist, at UCLA.
His book Descriptive Set Theory (North-Holland) is the primary reference for the subject. He is especially associated with the development of the effective, or lightface,... |
https://en.wikipedia.org/wiki/Global%20dimension | In ring theory and homological algebra, the global dimension (or global homological dimension; sometimes just called homological dimension) of a ring A denoted gl dim A, is a non-negative integer or infinity which is a homological invariant of the ring. It is defined to be the supremum of the set of projective dimensio... |
https://en.wikipedia.org/wiki/Square%20principle | In mathematical set theory, a square principle is a combinatorial principle asserting the existence of a cohering sequence of
short closed unbounded (club) sets so that no one (long) club set coheres with them all. As such they may be viewed as a kind of
incompactness phenomenon. They were introduced by Ronald Jense... |
https://en.wikipedia.org/wiki/List%20of%20IFK%20G%C3%B6teborg%20records%20and%20statistics | This article is about the records and statistics of the football section of IFK Göteborg. For the statistics of other sections, see IFK Göteborg (sports club).
Honours
Domestic
Swedish Champions
Winners (18): 1908, 1910, 1918, 1934–35, 1941–42, 1957–58, 1969, 1982, 1983, 1984, 1987, 1990, 1991, 1993, 1994, 1995, 1... |
https://en.wikipedia.org/wiki/Sequence%20transformation | In mathematics, a sequence transformation is an operator acting on a given space of sequences (a sequence space). Sequence transformations include linear mappings such as convolution with another sequence, and resummation of a sequence and, more generally, are commonly used for series acceleration, that is, for improvi... |
https://en.wikipedia.org/wiki/211%20%28number%29 | 211 (two hundred [and] eleven) is the natural number following 210 and preceding 212. It is also a prime number.
In mathematics
211 is an odd number.
211 is a primorial prime, the sum of three consecutive primes (), a Chen prime, a centered decagonal prime, and a self prime.
211 is the smallest prime separated by ei... |
https://en.wikipedia.org/wiki/Pseudoholomorphic%20curve | In mathematics, specifically in topology and geometry, a pseudoholomorphic curve (or J-holomorphic curve) is a smooth map from a Riemann surface into an almost complex manifold that satisfies the Cauchy–Riemann equation. Introduced in 1985 by Mikhail Gromov, pseudoholomorphic curves have since revolutionized the study ... |
https://en.wikipedia.org/wiki/Karel%20deLeeuw | Karel deLeeuw, or de Leeuw ( – ), was a mathematics professor at Stanford University, specializing in harmonic analysis and functional analysis.
Life and career
Born in Chicago, Illinois, he attended the Illinois Institute of Technology and the University of Chicago, earning a B.S. degree in 1950. He stayed at Chicago... |
https://en.wikipedia.org/wiki/223%20%28number%29 | 223 (two hundred [and] twenty-three) is the natural number following 222 and preceding 224.
In mathematics
223 is a prime number. Among the 720 permutations of the numbers from 1 to 6, exactly 223 of them have the property that at least one of the numbers is fixed in place by the permutation and the numbers less than... |
https://en.wikipedia.org/wiki/227%20%28number%29 | 227 (two hundred [and] twenty-seven) is the natural number between 226 and 228. It is also a prime number.
In mathematics
227 is a twin prime and the start of a prime triplet (with 229 and 233). It is a safe prime, as dividing it by two and rounding down produces the Sophie Germain prime 113. It is also a regular prim... |
https://en.wikipedia.org/wiki/Nitin%20Saxena | Nitin Saxena (born 3 May 1981) is an Indian scientist in mathematics and theoretical computer science. His research focuses on computational complexity.
He attracted international attention for proposing the AKS Primality Test in 2002 in a joint work with Manindra Agrawal and Neeraj Kayal, for which the trio won the 2... |
https://en.wikipedia.org/wiki/Covering%20system | In mathematics, a covering system (also called a complete residue system) is a collection
of finitely many residue classes
whose union contains every integer.
Examples and definitions
The notion of covering system was introduced by Paul Erdős in the early 1930s.
The following are examples of covering systems:
... |
https://en.wikipedia.org/wiki/Mueller%20calculus | Mueller calculus is a matrix method for manipulating Stokes vectors, which represent the polarization of light. It was developed in 1943 by Hans Mueller. In this technique, the effect of a particular optical element is represented by a Mueller matrix—a 4×4 matrix that is an overlapping generalization of the Jones matri... |
https://en.wikipedia.org/wiki/Closure%20with%20a%20twist | Closure with a twist is a property of subsets of an algebraic structure. A subset of an algebraic structure is said to exhibit closure with a twist if for every two elements
there exists an automorphism of and an element such that
where "" is notation for an operation on preserved by .
Two examples of algebr... |
https://en.wikipedia.org/wiki/Anti-diagonal%20matrix | In mathematics, an anti-diagonal matrix is a square matrix where all the entries are zero except those on the diagonal going from the lower left corner to the upper right corner (↗), known as the anti-diagonal (sometimes Harrison diagonal, secondary diagonal, trailing diagonal, minor diagonal, off diagonal or bad diago... |
https://en.wikipedia.org/wiki/Smith%27s%20Prize | Smith's Prize was the name of each of two prizes awarded annually to two research students in mathematics and theoretical physics at the University of Cambridge from 1769. Following the reorganization in 1998, they are now awarded under the names Smith-Knight Prize and Rayleigh-Knight Prize.
History
The Smith Prize f... |
https://en.wikipedia.org/wiki/Viscosity%20solution | In mathematics, the viscosity solution concept was introduced in the early 1980s by Pierre-Louis Lions and Michael G. Crandall as a generalization of the classical concept of what is meant by a 'solution' to a partial differential equation (PDE). It has been found that the viscosity solution is the natural solution co... |
https://en.wikipedia.org/wiki/Paravector | The name paravector is used for the combination of a scalar and a vector in any Clifford algebra, known as geometric algebra among physicists.
This name was given by J. G. Maks in a doctoral dissertation at Technische Universiteit Delft, Netherlands, in 1989.
The complete algebra of paravectors along with correspondi... |
https://en.wikipedia.org/wiki/Stable%20map | In mathematics, specifically in symplectic topology and algebraic geometry, one can construct the moduli space of stable maps, satisfying specified conditions, from Riemann surfaces into a given symplectic manifold. This moduli space is the essence of the Gromov–Witten invariants, which find application in enumerative ... |
https://en.wikipedia.org/wiki/Murderous%20Maths | Murderous Maths is a series of British educational books by author Kjartan Poskitt. Most of the books in the series are illustrated by illustrator Philip Reeve, with the exception of "The Secret Life of Codes", which is illustrated by Ian Baker, "Awesome Arithmetricks" illustrated by Daniel Postgate and Rob Davis, and ... |
https://en.wikipedia.org/wiki/Gromov%E2%80%93Witten%20invariant | In mathematics, specifically in symplectic topology and algebraic geometry, Gromov–Witten (GW) invariants are rational numbers that, in certain situations, count pseudoholomorphic curves meeting prescribed conditions in a given symplectic manifold. The GW invariants may be packaged as a homology or cohomology class in ... |
https://en.wikipedia.org/wiki/Lehmer%20sequence | In mathematics, a Lehmer sequence is a generalization of a Lucas sequence.
Algebraic relations
If a and b are complex numbers with
under the following conditions:
Q and R are relatively prime nonzero integers
is not a root of unity.
Then, the corresponding Lehmer numbers are:
for n odd, and
for n even.
Their... |
https://en.wikipedia.org/wiki/%CE%95-net | An -net or epsilon net in mathematics may refer to:
ε-net (computational geometry) in computational geometry and in geometric probability theory
ε-net (metric spaces) in metric spaces |
https://en.wikipedia.org/wiki/Peter%20Stoner | Peter Stoner (June 16, 1888 – March 21, 1980) was a Christian writer and Chairman of the departments of mathematics and astronomy at Pasadena City College until 1953; Chairman of the science division, Westmont College, 1953–57; Professor Emeritus of Science, Westmont College; and Professor Emeritus of Mathematics and A... |
https://en.wikipedia.org/wiki/Oliver%20Schr%C3%B6der | Oliver Schröder (born 11 June 1980 in West Berlin, West Germany) is a retired German footballer, currently serving as assistant coach for the under-16 team of Hertha BSC.
Career statistics
1.Includes German Cup.
2.Includes UEFA Cup.
3.Includes German League Cup.
References
External links
Player profile at fc-hansa... |
https://en.wikipedia.org/wiki/Virtual%20displacement | In analytical mechanics, a branch of applied mathematics and physics, a virtual displacement (or infinitesimal variation) shows how the mechanical system's trajectory can hypothetically (hence the term virtual) deviate very slightly from the actual trajectory of the system without violating the system's constraints. ... |
https://en.wikipedia.org/wiki/Rotations%20in%204-dimensional%20Euclidean%20space | In mathematics, the group of rotations about a fixed point in four-dimensional Euclidean space is denoted SO(4). The name comes from the fact that it is the special orthogonal group of order 4.
In this article rotation means rotational displacement. For the sake of uniqueness, rotation angles are assumed to be in the ... |
https://en.wikipedia.org/wiki/Calabi%20flow | In the mathematical fields of differential geometry and geometric analysis, the Calabi flow is a geometric flow which deforms a Kähler metric on a complex manifold. Precisely, given a Kähler manifold , the Calabi flow is given by:
,
where is a mapping from an open interval into the collection of all Kähler metrics on ... |
https://en.wikipedia.org/wiki/Stigler%20Commission | Formally known as the Price Statistics Review Committee, the Stigler Commission was convened in 1961 to study the measurement of inflation in the United States. Headed by economist George Stigler, its mandate was to conduct research into all types of price indices, including the Consumer Price Index (CPI). Based on i... |
https://en.wikipedia.org/wiki/Chain%20ganging | Chain ganging is a term in the field of international relations describing the elevated probability for interstate conflict or conflagration due to several states having joined in alliances or coalitions.
The agreed principles of such alliances typically include mutual defence clauses requiring that, in the case of on... |
https://en.wikipedia.org/wiki/Radial%20basis%20function | In mathematics a radial basis function (RBF) is a real-valued function whose value depends only on the distance between the input and some fixed point, either the origin, so that , or some other fixed point , called a center, so that . Any function that satisfies the property is a radial function. The distance is us... |
https://en.wikipedia.org/wiki/Gauss%27s%20lemma%20%28polynomials%29 | In algebra, Gauss's lemma, named after Carl Friedrich Gauss, is a statement about polynomials over the integers, or, more generally, over a unique factorization domain (that is, a ring that has a unique factorization property similar to the fundamental theorem of arithmetic). Gauss's lemma underlies all the theory of ... |
https://en.wikipedia.org/wiki/Gauss%27s%20lemma%20%28number%20theory%29 | Gauss's lemma in number theory gives a condition for an integer to be a quadratic residue. Although it is not useful computationally, it has theoretical significance, being involved in some proofs of quadratic reciprocity.
It made its first appearance in Carl Friedrich Gauss's third proof (1808) of quadratic reciproci... |
https://en.wikipedia.org/wiki/Richard%20Turner%20%28computer%20scientist%29 | Richard Turner (born 1954) is a distinguished service professor in the School of Systems and Enterprises of Stevens Institute of Technology in Hoboken, New Jersey.
Turner has a BA in mathematics from Huntingdon College, an MS in computer science from the University of Louisiana-Lafayette, and a DSc in engineering mana... |
https://en.wikipedia.org/wiki/Religion%20in%20Albania | The most common religion in Albania is Islam, with the second-most-common religion being Christianity. There are also a number of irreligious Albanians. There are no official statistics regarding the number of practicing religious people per each religious group.
Albania has been a secular state since 1912, and as suc... |
https://en.wikipedia.org/wiki/LF-space | In mathematics, an LF-space, also written (LF)-space, is a topological vector space (TVS) X that is a locally convex inductive limit of a countable inductive system of Fréchet spaces.
This means that X is a direct limit of a direct system in the category of locally convex topological vector spaces and each is a Fr... |
https://en.wikipedia.org/wiki/Hosohedron | In spherical geometry, an -gonal hosohedron is a tessellation of lunes on a spherical surface, such that each lune shares the same two polar opposite vertices.
A regular -gonal hosohedron has Schläfli symbol with each spherical lune having internal angle radians ( degrees).
Hosohedra as regular polyhedra
For a re... |
https://en.wikipedia.org/wiki/Simplex%20%28disambiguation%29 | Simplex may refer to:
Mathematics
Simplex, a term in geometry meaning an n-dimensional analogue of a triangle
Pascal's simplex, a version of Pascal's triangle of more than three dimensions
Simplex algorithm, a popular algorithm for numerical solution of linear programming problems
Simplex graph, derived from the cliqu... |
https://en.wikipedia.org/wiki/Classification%20of%20electromagnetic%20fields | In differential geometry and theoretical physics, the classification of electromagnetic fields is a pointwise classification of bivectors at each point of a Lorentzian manifold. It is used in the study of solutions of Maxwell's equations and has applications in Einstein's theory of relativity.
The classification theor... |
https://en.wikipedia.org/wiki/Euler%20function | In mathematics, the Euler function is given by
Named after Leonhard Euler, it is a model example of a q-series and provides the prototypical example of a relation between combinatorics and complex analysis.
Properties
The coefficient in the formal power series expansion for gives the number of partitions of k. Tha... |
https://en.wikipedia.org/wiki/Anosov%20diffeomorphism | In mathematics, more particularly in the fields of dynamical systems and geometric topology, an Anosov map on a manifold M is a certain type of mapping, from M to itself, with rather clearly marked local directions of "expansion" and "contraction". Anosov systems are a special case of Axiom A systems.
Anosov diffeomor... |
https://en.wikipedia.org/wiki/Degrees%20of%20freedom%20%28statistics%29 | In statistics, the number of degrees of freedom is the number of values in the final calculation of a statistic that are free to vary.
Estimates of statistical parameters can be based upon different amounts of information or data. The number of independent pieces of information that go into the estimate of a parameter... |
https://en.wikipedia.org/wiki/Sequent%20%28disambiguation%29 | A sequent is a formalized statement of provability used within sequent calculus.
Sequent may also refer to:
Sequent (MUD), text-based online game software
Sequent Computer Systems, a defunct computer hardware company
Sequent calculus
See also
Sequence (disambiguation)
Sequential
Sequentional
Sequention
Sequ... |
https://en.wikipedia.org/wiki/St%20Columb%27s%20College | St Columb's College () is a Roman Catholic boys' grammar school in Derry, Northern Ireland. Since 2008, it has been a specialist school in mathematics. It is named after Saint Columba, the missionary monk from County Donegal who founded a monastery in the area. The college was originally built to educate young men int... |
https://en.wikipedia.org/wiki/Ramanujan%20theta%20function | In mathematics, particularly -analog theory, the Ramanujan theta function generalizes the form of the Jacobi theta functions, while capturing their general properties. In particular, the Jacobi triple product takes on a particularly elegant form when written in terms of the Ramanujan theta. The function is named afte... |
https://en.wikipedia.org/wiki/Rogers%E2%80%93Ramanujan%20identities | In mathematics, the Rogers–Ramanujan identities are two identities related to basic hypergeometric series and integer partitions. The identities were first discovered and proved by , and were subsequently rediscovered (without a proof) by Srinivasa Ramanujan some time before 1913. Ramanujan had no proof, but rediscove... |
https://en.wikipedia.org/wiki/Pseudo-Anosov%20map | In mathematics, specifically in topology, a pseudo-Anosov map is a type of a diffeomorphism or homeomorphism of a surface. It is a generalization of a linear Anosov diffeomorphism of the torus. Its definition relies on the notion of a measured foliation introduced by William Thurston, who also coined the term "pseudo-A... |
https://en.wikipedia.org/wiki/Dill%20Faulkes | Martin C. "Dill" Faulkes (born 1944) is a British businessman.
Faulkes has a Special Mathematics degree from Hull University, a PhD in mathematics from Queen Elizabeth College, London and did postdoctoral work in general relativity.
He then left academia and went into software. He worked for the company Logica, then ... |
https://en.wikipedia.org/wiki/Chen%20prime | In mathematics, a prime number p is called a Chen prime if p + 2 is either a prime or a product of two primes (also called a semiprime). The even number 2p + 2 therefore satisfies Chen's theorem.
The Chen primes are named after Chen Jingrun, who proved in 1966 that there are infinitely many such primes. This result wo... |
https://en.wikipedia.org/wiki/Hilbert%20modular%20form | In mathematics, a Hilbert modular form is a generalization of modular forms to functions of two or more variables. It is a (complex) analytic function on the m-fold product of upper half-planes satisfying a certain kind of functional equation.
Definition
Let F be a totally real number field of degree m over the ratio... |
https://en.wikipedia.org/wiki/Particular%20values%20of%20the%20Riemann%20zeta%20function | In mathematics, the Riemann zeta function is a function in complex analysis, which is also important in number theory. It is often denoted and is named after the mathematician Bernhard Riemann. When the argument is a real number greater than one, the zeta function satisfies the equation
It can therefore provide the ... |
https://en.wikipedia.org/wiki/Instituto%20Nacional%20de%20Matem%C3%A1tica%20Pura%20e%20Aplicada | The Instituto Nacional de Matemática Pura e Aplicada (National Institute for Pure and Applied Mathematics) is widely considered to be the foremost research and educational institution of Brazil in the area of mathematics. It is located in the city of Rio de Janeiro, and was formerly known simply as Instituto de Matemát... |
https://en.wikipedia.org/wiki/Congruent%20number | In number theory, a congruent number is a positive integer that is the area of a right triangle with three rational number sides. A more general definition includes all positive rational numbers with this property.
The sequence of (integer) congruent numbers starts with
5, 6, 7, 13, 14, 15, 20, 21, 22, 23, 24, 28, 2... |
https://en.wikipedia.org/wiki/Highly%20optimized%20tolerance | In applied mathematics, highly optimized tolerance (HOT) is a method of generating power law behavior in systems by including a global optimization principle. It was developed by Jean M. Carlson and John Doyle in the early 2000s. For some systems that display a characteristic scale, a global optimization term could po... |
https://en.wikipedia.org/wiki/Hilbert%27s%20fifteenth%20problem | Hilbert's fifteenth problem is one of the 23 Hilbert problems set out in a celebrated list compiled in 1900 by David Hilbert. The problem is to put Schubert's enumerative calculus on a rigorous foundation.
Introduction
Schubert calculus is the intersection theory of the 19th century, together with applications to enu... |
https://en.wikipedia.org/wiki/Hilbert%27s%20nineteenth%20problem | Hilbert's nineteenth problem is one of the 23 Hilbert problems, set out in a list compiled in 1900 by David Hilbert. It asks whether the solutions of regular problems in the calculus of variations are always analytic. Informally, and perhaps less directly, since Hilbert's concept of a "regular variational problem" iden... |
https://en.wikipedia.org/wiki/Eduard%20Jan%20Dijksterhuis | Eduard Jan Dijksterhuis (28 October 1892, in Tilburg – 18 May 1965, in De Bilt) was a Dutch historian of science.
Career
Dijksterhuis studied mathematics at the University of Groningen from 1911 to 1918. His Ph.d. thesis was entitled "A Contribution to the Knowledge of the Flat Helicoid."
From 1916 to 1953 he was a p... |
https://en.wikipedia.org/wiki/Hua%20Luogeng | Hua Luogeng or Hua Loo-Keng (; 12 November 1910 – 12 June 1985) was a Chinese mathematician and politician famous for his important contributions to number theory and for his role as the leader of mathematics research and education in the People's Republic of China. He was largely responsible for identifying and nurtur... |
https://en.wikipedia.org/wiki/Xiong%20Qinglai | Xiong Qinglai, or Hiong King-Lai (, October 20, 1893 – February 3, 1969), courtesy name Dizhi (), was a Chinese mathematician from Yunnan. He was the first person to introduce modern mathematics into China, and served as an influential president of Yunnan University from 1937 through 1947. A Chinese stamp was issued in... |
https://en.wikipedia.org/wiki/Matthew%20J.%20Holman | Matthew J. Holman (born 1967) is a Smithsonian astrophysicist and lecturer at Harvard University. Holman studied at MIT, where he received his bachelor's degree in mathematics in 1989 and his PhD in planetary science in 1994. He was awarded the Newcomb Cleveland Prize in 1998.
From 25 January 2015 to 9 February 2021, ... |
https://en.wikipedia.org/wiki/XLA | XLA may refer to:
XLA (singer) (born 1981), Canadian indie singer
XLA (Accelerated Linear Algebra), a domain-specific compiler for linear algebra that can accelerate TensorFlow models
.xla, a file format for Microsoft Excel add-ins
X-linked agammaglobulinemia, an immune deficiency
Xbox Live Avatar, a character ... |
https://en.wikipedia.org/wiki/List%20of%20Arsenal%20F.C.%20records%20and%20statistics | Arsenal Football Club is an English professional association football club based in Islington, London. The club was formed in Woolwich in 1886 as Dial Square before being renamed as Royal Arsenal, and then Woolwich Arsenal in 1893. In 1914, the club's name was shortened to Arsenal F.C. after moving to Highbury a year e... |
https://en.wikipedia.org/wiki/Fernand%20Boden | Fernand Boden (born 13 September 1943) is a politician from Luxembourg. He was a minister in the government of Luxembourg from 1979 to 2009.
Boden was born in Echternach. He studied Mathematics and Physics at the University of Liège, and between 1966 and 1978 he taught at Echternach grammar school. He served as deputy... |
https://en.wikipedia.org/wiki/Peter%20Wadhams | Peter Wadhams ScD (born 14 May 1948), is emeritus professor of Ocean Physics, and Head of the Polar Ocean Physics Group
in the Department of Applied Mathematics and Theoretical Physics, University of Cambridge. He is best known for his work on sea ice.
Career
Wadhams has been the leader of 40 polar field expeditions.
... |
https://en.wikipedia.org/wiki/Jacobi%27s%20formula | In matrix calculus, Jacobi's formula expresses the derivative of the determinant of a matrix A in terms of the adjugate of A and the derivative of A.
If is a differentiable map from the real numbers to matrices, then
where is the trace of the matrix . (The latter equality only holds if A(t) is invertible.)
As a... |
https://en.wikipedia.org/wiki/Jeffrey%20H.%20Smith | Jeffrey Henderson Smith is a former professor of mathematics at Purdue University in Lafayette, Indiana. He received his Ph.D. from the Massachusetts Institute of Technology in 1981, under the supervision of Daniel Kan, and was promoted to full professor at Purdue in 1999. His primary research interest is algebraic top... |
https://en.wikipedia.org/wiki/Adam%20Hope | Adam Hope (8 January 1813 – 7 August 1882) was a Canadian businessman and senator. "Adam Hope was trained in mathematics, bookkeeping, and German, studies that were all useful for what his father anticipated would be his pursuits as a merchant." Born to a prosperous Scottish tenant farming family in Dirleton parish, Ad... |
https://en.wikipedia.org/wiki/Unit%20function | In number theory, the unit function is a completely multiplicative function on the positive integers defined as:
It is called the unit function because it is the identity element for Dirichlet convolution.
It may be described as the "indicator function of 1" within the set of positive integers. It is also written as... |
https://en.wikipedia.org/wiki/Eisenstein%20integer | In mathematics, the Eisenstein integers (named after Gotthold Eisenstein), occasionally also known as Eulerian integers (after Leonhard Euler), are the complex numbers of the form
where and are integers and
is a primitive (hence non-real) cube root of unity. The Eisenstein integers form a triangular lattice in t... |
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